MODELING ECOLOGICAL DETERMINANTS OF THE
SYMBIOTIC
PERFORMANCE OF INTRODUCED RHIZOBIA IN
TROPICAL SOILS
A DISSERTATION SUBMITTED TO THE
GRADUATE DIVISION OF THE
UNIVERSITY OF HAWAII IN PARTIAL
FULFILLMENT OF THE
REQUIREMENTS FOR THE DEGREE OF
DOCTOR OF PHILOSOPHY
IN
MICROBIOLOGY
AUGUST 1990
by
Janice E. Thies
Dissertation Committee:
B. Ben Bohlool, Chairman
Francoise M. Robert
John B. Hall
Paul W. Singleton
Goro Uehara
We
certify that we have read this dissertation and that, in our opinion, it is
satisfactory in scope and quality as a dissertation for the degree of Doctor of
Philosophy in Microbiology.
ABSTRACT
Despite selection of inoculant strains
for improved nitrogen fixation capacity and competitive ability, rhizobial
inoculation frequently fails to improve crop yield. The natural diversity in rhizobial population size, soils, and
climates present at five sites on Maui, Hawaii, was used to examine, under
field conditions, the role that indigenous rhizobia and other environmental
factors play in determining the symbiotic performance of inoculant
strains. Eight inoculation trials were
conducted using 2‑4 legumes from among 9 species which yielded 29
legume/site observations. Uninoculated,
inoculated, and fertilizer N treatments evaluated the impact of indigenous
rhizobial populations and soil N availability on inoculation response and yield
potential. Inoculation increased yield
by 62% on average. A significant
inoculation response was obtained in 38% of the trials and varied by both
legume species and site. Significant
responses to N application, significant increases in nodule parameters, and
greater than 50% nodule occupancy by inoculant rhizobia did not necessarily
coincide with significant inoculation responses. Size of indigenous rhizobial
populations and soil N status had the greatest influence on inoculation
response. As few as 54 rhizobia g-1
soil prevented a significant response to inoculation. Inoculation response and
competitive success of inoculant rhizobia were inversely related to numbers of
indigenous rhizobia. Hyperbolic and log‑linear
equations, respectively, were most useful in quantifying these
relationships. Combining indices of
soil N with hyperbolic response models yielded useful equations for
determining the need to inoculate and predicting success of inoculant strains
introduced into new environments.
Rhizobial interstrain competition studies identified both highly and
poorly competitive inoculant strains across diverse environments. Symbiotic crops attained, on average, only
88% of maximum yield as defined by the fertilizer N treatment. Nitrogen source also significantly affected
crop development. Crops supplied with
urea had higher rates of vegetative growth, but, delayed reproductive maturity
compared with crops relying on soil N and nitrogen fixation. Results of 4 soybean trials were compared
with output from an existing soybean crop model. Difficulty in accurately simulating field results was
encountered, indicating the need to address both source and supply of N when
predicting legume yield and inoculation success.
TABLE OF CONTENTS
ABSTRACT..................................................3
LIST OF
TABLES............................................6
CHAPTER 1. DISSERTATION
INTRODUCTION......................8
CHAPTER 2. ENVIRONMENTAL FACTORS DETERMINING THE
INOCULATION
RESPONSE OF FIELD‑GROWN
LEGUMES........................................14
CHAPTER 3. PREDICTING LEGUME RESPONSE TO RHIZOBIAL
INOCULATION....................................44
CHAPTER 4. ENVIRONMENTAL EFFECTS ON RHIZOBIAL
INTERSTRAIN
COMPETITION FOR NODULE
OCCUPANCY......................................64
CHAPTER 5. EFFECT OF NITROGEN SOURCE ON THE GROWTH
AND
PHENOLOGY OF SOYBEAN AND BUSH BEAN.........105
SUMMARY AND
CONCLUSIONS...................................133
APPENDIX..................................................141
LITERATURE
CITED..........................................163
LIST OF TABLES
Table Page
2.1 Location,
characteristics, and planting dates
of 8 inoculation trials
conducted at 5 field
sites on Maui,
HI.......................................19
2.2 Most‑Probable‑Number
counts of indigenous,
homologous rhizobia for
legumes grown in 8
inoculation trials at 5
sites on Maui, HI...............20
2.3 List of
strain designations and source for
inoculant rhizobia used in
the Maui inoculation
trials..................................................22
2.4 Incidence
of significant (p < 0.10) of biomass
increases due to
inoculation at early harvest and
observed economic yield
increase due to inoculation
and N accumulation at late
harvest......................30
2.5 Summary of
nodulation responses to inoculation in
relation to the most probable
number (MPN) of
indigenous
rhizobia.....................................33
2.6 Proportion
of nodules formed by inoculant rhizobial
strains on legumes grown
in 8 inoculation trials at
5 sites on Maui,
HI.....................................34
2.7 Summary of
yield responses to inoculation and N
application in relation to
the most probable
number (MPN) of indigenous
rhizobia.....................40
3.1 Summary of
measures of soil N availability in the
Maui inoculation
trials.................................47
3.2 Regression
analysis of the relationship between
indigenous rhizobia and
legume inoculation
response................................................50
3.3 Measures
of soil N availability in the Maui
inoculation trials and
their relationship to the
slope coefficient (b0) in
the hyperbolic‑response
model...................................................56
3.4 Soil N
deficit factors in the Maui inoculation
trials and their
relationship to the slope
coefficient (b0) in the
hyperbolic‑response
model...................................................62
LIST OF TABLES (continued)
Table Page
4.1 Kendall
tau b correlation coefficients for
environmental factors
influencing nodule
occupancy by inoculant
rhizobia and size of
indigenous rhizobial
populations........................73
4.2 Summary of
equations to describe the
relationship between total
nodule occupancy by
inoculant rhizobia in all
trials, number of
indigenous rhizobia, and
inoculant application
rate....................................................77
4.3 Competitive
success of inoculant strains in
relation to indices of the
size and competitive
strength of indigenous
rhizobial populations............81
4.4 Relative
effectiveness of cowpea nodules crushates
obtained from 3 Maui field
soils on 4 legumes that
nodulate with Bradyrhizobium sp.........................85
4.5 Effectiveness
of 38 cowpea nodule crushates from
site 1 soil on cowpea and
their corresponding
effectiveness on lima
bean, peanut, and siratro.........88
4.6 Effectiveness
of 37 cowpea nodule crushates from
site 3 soil on cowpea and
their corresponding
effectiveness on lima
bean, peanut, and siratro.........89
4.7 Effectiveness
of 35 cowpea nodule crushates from
site 4 soil on cowpea and
their corresponding
effectiveness on lima
bean, peanut, and siratro.........90
5.1 Elevation,
planting date, days to first flower (R1),
growing degree days, and
daylength at (R1), and
average soil and air
temperature during crop growth
of soybean and bush bean
at 4 field sites on
Maui,
HI................................................111
5.2 Effect of
N source on crop growth rate during
vegetative and
reproductive growth of soybean
and bush bean at 3 sites
on Maui, HI....................124
5.3 Effect of
N source on N assimilation rate during
vegetative and
reproductive growth of soybean
and bush bean at 3 sites
on Maui, HI....................125
CHAPTER 1
Dissertation
Introduction
Rhizobia are symbiotic N2
fixing soil bacteria that form nodules on the roots of leguminous plants. The association between rhizobia and legumes
results in the biological transformation of atmospheric N2 to plant
protein. The ability of legumes to
obtain the N required for their growth and reproduction from both soil and
symbiosis sets them apart from other economically valuable crops, such as
cereals, that rely solely on soil N assimilation to satisfy their N
requirements.
Nitrogen
is the most common nutrient limiting plant growth, particularly in the tropics
(Atkins, 1986). Increasing yield
through application of nitrogenous fertilizers is costly, may have adverse
environmental consequences, and is often not a viable option for farmers in
developing countries. The legume‑Rhizobium symbiosis has been exploited for many years to
reduce dependence on N fertilizers without compromising crop yield (Fred et
al., 1932).
Rhizobia are commonly
inoculated onto legume seeds prior to planting in the hope of increasing plant
protein content and seed yield. Despite
improvements in inoculation methods (Boonkerd et al., 1978: Sparrow and Ham,
1983: Jensen, 1987; Torres et al., 1987) and selection of rhizobial strains for
increased nitrogen fixation capacity (Kishinevsky et al., 1984), competitive
ability (Berg et al., 1988), and ability to withstand environmental stress
(Munns et al., 1979; Keyser et al., 1979; Lowendorf, 1980), inoculation
frequently fails to increase crop yield.
Several inoculation trials
have been conducted to identify the factors that contribute to the success or
failure of rhizobial inoculants to improve legume yield (Weaver and Frederick,
1974b; Elkins et al., 1976; Harris, 1979).
However, failure to correctly identify or quantify the primary
independent variables determining inoculation response has hampered use of these
results to generate predictions regarding performance of inoculants under
varying environmental conditions.
Symbiotic performance of
rhizobia introduced into different environments can be evaluated in several
ways: by their ability to increase yield above that of uninoculated crops
(inoculation response); their ability to compete successfully both among
themselves and with indigenous rhizobia for nodule occupancy; and their ability
to promote a yield similar to that of N fertilized legumes. All of these aspects of symbiotic
performance are mediated by environmental influences. The objective of this study was to identify quantifiable
environmental factors that determine and can be used to predict the symbiotic
performance of introduced rhizobia in tropical soils.
Determining need to
inoculate is an important consideration in the cultivation of leguminous
crops. Often the decision of whether or
not to use inoculants is not predicated on any measurable factors of the
environment, but divined through analysis of legume cropping history or from
previous success in improving yields using inoculants. While these methods may provide a good basis
for decision in individual instances, they do little to elucidate the underlying
mechanisms that determine inoculation response. Without an understanding of the environmental factors that
contribute to achieving a response to rhizobial inoculation, successful use of
inoculants will remain a site‑specific phenomenon. The ability to predict locations and legume
species that will most likely respond to inoculation will enable decision‑makers
to make broader recommendations and direct resources where they are needed
most.
Cropping
history (Elkins et al., 1976): magnitude and effectiveness of indigenous
rhizobial populations (Singleton and Tavares, 1986); soil N availability in
relation to legume N requirement (Gibson and Harper, 1985); and environmental
constraints, which interact with management inputs to determine legume yield
potential and N requirement (Singleton et al., 1985), all significantly
influence inoculation response.
Therefore, the interaction between these factors should ultimately
determine the likelihood and magnitude of an inoculation response (Singleton et
al., 1985).
Competition
between strains of rhizobia for nodule occupancy is influenced by environmental
variables, intrinsic characteristics of the rhizobia themselves, and genetic
determinants of the host. Environmental
factors reported to affect competition for nodule occupancy include presence of
indigenous rhizobia (Ireland and Vincent, 1968; Bohlool and Schmidt, 1973;
Weaver and Frederick, 1974a,b), soil type (Damirgi et al., 1967; Ham et al.,
1971), temperature (Caldwell and Weber, 1970; Weber and Miller, 1972; Kvien and
Ham, 1985; Kluson et al., 1986), moisture (Boonkerd and Weaver, 1982), pH
(Damirgi et al., 1967; Dughri and Bottomley, 1983,84), nitrogen availability
(McNiel, 1982), and microbial antagonism (Schwinghamer and Brockwell, 1978;
Triplett and Barta, 1987). Characteristics of rhizobia that may influence the
outcome of competition are host genotype compatibility (Johnson et al., 1965;
Caldwell and Vest, 1968; Diatloff and Brockwell, 1976; Materon and Vincent,
1980; Kvien et al., 1981; Keyser and Cregan, 1987), motility and chemotactic responses
(Hunter and Fahring, 1980; Wadisirisuk et al., 1989), and ability to attach to
host roots and initiate nodule formation (Dart, 1977).
Much
attention has been paid to factors that affect the ability to establish
inoculant strains in a significant proportion of nodules formed on plants in
the presence of indigenous rhizobia.
This is due to the concept that successful establishment of strains
superior in N2 fixing ability should lead to yield improvement
through inoculation. This perspective presupposes that indigenous rhizobia are
symbiotically less effective than inoculant strains. While this has been shown to be true in some cases (Ireland and
Vincent, 1968), the average effectiveness of populations of indigenous rhizobia
may be comparable to that of inoculant strains (Bergersen, 1970; Singleton and
Tavares, 1986). While researchers agree
that indigenous rhizobia have a tremendous impact on competition for nodule
occupancy by inoculant rhizobia, considerable disparity exists in the
literature concerning the influence of other environmental variables.
Several
mathematical models have been proposed in the literature to describe and
quantify competition for nodule occupancy (Ireland and Vincent, 1968; Weaver
and Frederick, 1974a; Amarger and Lobreau, 1982; and Beattie et al.,
1989). In all of these models, nodule
occupancy by inoculant strains is some function of numbers of indigenous
rhizobia and application rate of inoculant strains. None of these models has integrated other environmental factors
that may influence the outcome of competition.
Numerous
legume crop models have been developed in recent years to try to predict
phenology (timing of developmental stages) and yield under varying
environmental conditions (Major et al., 1975; Wann and Raper, 1979; Hadley et
al., 1984; Hodges and French, 1985; Salado‑Navarro et al., 1986a,b;
Sinclair et al., 1987; Jones et al., 1989).
Few of these have considered N dynamics. Because N is present in numerous essential compounds, effects of
N deficiency on crops are dramatic.
Most legume crop models assume that plants have sufficient N for maximum
growth. This assumption is not problematic if growth and yield predictions are
to be made for crops grown under high management conditions. However, for these models to be of broader
applicability and address problems common to crop production in the developing
world, the effects of nutrient insufficiencies, particularly N, on crop growth
need to be addressed. Developing models
that can simulate crop growth under varying sources and supplies of N requires
an understanding of the effects of different sources of N on plant development
and yield.
The
natural diversity in rhizobial population size, soils, and climates present at
five sites on the island of Maui, Hawaii was used to examine, under field
conditions, the impact of environmental factors on the symbiotic success of
inoculant rhizobia in tropical soils.
Sites in the University of Hawaii's Maui Soil, Climate, and Land Use Network
(MauiNet) (Soil Conservation Service, 1984) provided a unique opportunity to
study these relationships as sites lacked indigenous rhizobia for some legumes,
but provided a range from less than 1 to more than 3.5 x 104 g-1
soil for others. The diversity of soils
and climates at the MauiNet sites allowed measurement of the impact of varying
crop yield potential and soil N availability on the interaction between
indigenous rhizobia, legume inoculation response, and competition for nodule
occupancy. Effect of N source on growth
and development of two legumes was also examined at 4 of the sites. Collection of minimum data sets required to
run the crop model, SOYGRO (Jones, et al. 1989), in these trials allowed
comparison of field results to model simulations.
The
goal of this study was to identify and quantify the primary environmental
determinants of legume inoculation response and rhizobial competition for
nodule occupancy. And, to use these
variables to develop mathematical models that can be used to predict the
symbiotic performance of rhizobia introduced into different environments.
CHAPTER 2
Environmental
Factors Determining the Inoculation Response of Field‑grown Legumes
Introduction
Inoculation
of legumes with exotic strains of rhizobia is a common agricultural practice
intended to promote nitrogen fixation and increase crop yield. Despite improvements in inoculation methods
(Boonkerd et al., 1978; Sparrow and Ham, 1983; Jensen, 1987; Torres et al.,
1987) and selection of rhizobial strains for increased nitrogen fixation
capacity (Harris, 1979; Kishinevsky et al., 1984), competitive ability (Berg et
al., 1988), and ability to withstand environmental stress (Munns et al., 1979;
Keyser et al., 1979; Lowendorf, 1980), inoculation often does not increase
plant growth and crop yield.
Plant
response to inoculation is determined by a variety of factors. The presence and quality of indigenous
rhizobial populations (Ham et al., 1971; Diatloff and Langford, 1975; Boonkerd
et al., 1978; Singleton and Tavares, 1986), soil N availability (Sutton, 1983;
Gibson and Harper, 1985), soil physicochemical constraints (Holding and Lowe,
1971; Singleton et al., 1985), and climatic conditions (Caldwell and Weber,
1970) all significantly influence our ability to achieve increased crop yield
through inoculation.
Population
density, effectiveness, and competitive ability are the primary characteristics
of indigenous rhizobial populations that affect inoculation response. In greenhouse studies, Singleton and Tavares
(1986) demonstrated that statistically significant inoculation responses can be
eliminated when there are as few as 20 indigenous rhizobia g‑1
of soil as long as the population contains some effective strains. Strains within populations of rhizobia
differ significantly in their ability to supply the host plant with fixed N
(effectiveness) under greenhouse conditions (Singleton and Stockinger, 1983;
Singleton et al., 1985; Singleton and Tavares, 1986). Differences in the effectiveness of inoculant strains can also be
demonstrated under field conditions as long as the soil is free of indigenous
rhizobia (Ham, 1980). In the presence
of an indigenous population, however, improved crop yield through inoculation
with more effective inoculant strains is difficult to demonstrate (Ham et al.,
1971; Diatloff and Langford, 1975; Meade et al., 1985).
Successful
competition for nodule sites from indigenous rhizobia has been suggested as one
reason for failure to achieve a response to inoculation with elite rhizobial
strains (Johnson et al., 1965; Meade et al., 1985; Weaver and Frederick,
1974a,b). Both pot experiments (Bohlool
and Schmidt, 1973) and field trials (Weaver and Frederick, 1974b) demonstrated
that to achieve nodule occupancy greater than 50%, the inoculant must be
applied at a rate per seed at least one thousand times greater than the
estimated number of indigenous rhizobia g‑1 soil. However, even when a highly effective
inoculum strain forms the majority of nodules, failure to improve yield through
inoculation is common (Weaver and Frederick, 1974b: Diatloff and Langford,
1975).
High
concentrations of soil N affect response to inoculation by inhibiting
nodulation thereby decreasing the proportion of plant N that is derived from N2
fixation (Gibson and Harper, 1985).
Available soil N, therefore, must be less than the legume crop N
requirement for an inoculation response to be measured.
Environmental
stresses that limit yield potential and hence, the crop N requirement, also
affect the nitrogen fixation potential of the symbiotic association (Singleton
et al., 1985). Environmental constraints include soil physicochemical factors
such as acidity, toxicity, salinity, and low fertility (Holding and Lowe, 1971;
Singleton and Bohlool, 1983; Singleton et al., 1985); climatic stresses such as
low rainfall, inadequate soil and air temperatures, and insufficient solar
radiation (Caldwell and Weber, 1970); insect predation; and disease. Consequently, the ability to improve crop
yield through inoculation involves an interaction between soil N availability
and other environmental conditions affecting crop yield.
The
natural diversity in rhizobial population size and composition present at five
sites on the island of Maui, Hawaii (Woomer et al., 1988) was used to examine
the role indigenous rhizobia play in obtaining a legume yield increase from
rhizobial inoculation. The hypothesis that inoculation response is a function
of the size of the indigenous rhizobial population and soil N availability in
relation to crop N demand was tested.
Sites in the University of Hawaii's Maui Soil, Climate, and Land Use
Network (MauiNet) (Soil Conservation Service, 1984) provided a unique
opportunity to study this relationship as sites lacked indigenous rhizobia for
some legumes, but provided a range from less than 1 to more than 3.5 x 104
g‑1 soil for other legumes.
MauiNet sites also have a diversity of soils and climates which allowed
measurement of the impact of varying crop yield potential and soil N
availability on the interaction between indigenous rhizobial population size
and legume inoculation response.
Understanding the role of indigenous rhizobial populations in
determining host response to inoculation should help to identify locations
where inoculation will succeed in improving crop yield. Such knowledge can help determine where and
when to use inoculants, appropriate locations for inoculum production
facilities, and their production requirements.
Materials and Methods
General experimental approach.
A series of field inoculation trials was installed
at five ecologically diverse sites on the island of Maui, HI (Table 2.1), using
legume species for which the number of soil rhizobia varied between sites
(Table 2.2). Each legume species received three N‑source treatments: (i)
uninoculated, no N applied: (ii) inoculated at 1(16‑107 rhizobia per
seed; and (iii) fertilizer N applied as urea at a rate of 100 kg N ha‑1
wk‑1 beginning at planting for sites 1, 2, 3, and 3a and at
week 2 for sites 4, 5 and 5a for a total of 800‑2000 kg N ha‑1
over the cropping cycle. Yield of the
fertilizer N treatment estimated the maximum yield potential of each legume
species at each site. The uninoculated
treatment measured both soil N available for crop growth and, where present,
the effect of native rhizobial populations.
Rates of inoculation used ranged from 11 to 68 times recommended farmer
rates (FAO, 1984) and represented maximum rhizobial numbers that could be
successfully applied to the seed. A non‑nodulating
isoline of soybean was also planted at each site to provide a biological
measurement of soil N available for plant growth during the cropping
cycle. Each site was equipped with a
Campbell Scientific CR‑21 micrologger (Campbell Scientific, Inc., Logan,
UT) to record climate and soil data.
Table 2.1
Location, characteristics, and planting dates of 8 inoculation trials
conducted at 5 field sites on Maui, HI. |
||||
No. |
b Site
Planting Elevation Soil a MAR Name Date (m) Classification (mm/yr) |
Mean Temp. (C) Soil
Air |
c Irradiance (w/m^2/d) |
Legumes present at site |
|
e |
|
|
|
1 1a |
Hashimoto 3/24/87 37 Torroxic 322 Farm 3/10/88
Haplustoll |
30.2
23.5 34.1
24.9 |
274 291 |
Leucaena, Prosopis |
2 |
Kuiaha 8/15/86 320 Humoxic 1875
Tropohumult |
25.1
23.4 |
230 |
Desmodium, Indigofera, Crotalaria, Acacia, Cassia |
3 3a |
Kula Agric. 9/12/86 366 Torroxic 375 Park 5/14/87
Haplustoll |
25.8
22.5 28.7
23.5 |
210 258 |
Leucaena, Indigofera, Macroptilium, Prosopis |
4 |
Haleakala 6/08/87 660 Humoxic 1800 Station Tropohumult |
22.9
21.5 |
233 |
Desmodium, Trifolium, Acacia, Crotalaria |
|
f |
d d |
d |
|
5 5a |
Tengan
10/20/87 670 Torroxic 523 Farm 1/07/88
Haplustoll |
22.1
18.9 22.5
18.6 |
187 206 |
Medicago, Vicia, Leucaena, Acacia |
a b c d e f |
USDA Soil Conservation Service (1972). State Department of Land and Natural Resources
(1982). Averaged across duration of the longest crop for
each planting at a site. Hawaii's
Maui Soil, Climate, and Land Use Network (MauiNet). From MauiNet Pulehu Farm Site weather station
located at the same elevation Soybean was replanted on 4/8/87 due to poor
emergence. Lima bean and bush bean were replanted on 10/28/87
and cowpea was replanted |
From weather stations 0.78 km north. on 11/18/87 due to |
on location operated poor emergence. |
by University of |
Table 2.2
Most-Probable-Number countsa of indigenous, homologous rhizobia
for legumes grown in 8 inoculation trials conducted at 5 sites on Maui, HI. |
|
No. |
Legume Species Site
G. P. V. P.
A. L. M. T. L. Name
max lunatus
unguiculata vulgaris hypogaea
leucocephala sativa repens
tingeatus |
|
Rhizobial/g soilb |
1 1a |
Hashimoto 0 <1 54
7 - - - - - Farm - - - - 5c
>1650 - - - |
|
|
2 |
Kuiaha 0
61e 2306e 93e - -
- - - |
|
|
3 3a |
Kula 0
<1d 18c 2d - -
- - - Agric. Park 0 - - 211d 5c >5938d - - - |
|
|
4 |
Haleakala 0 311d 35900e 437d
- - - - - Station |
5 5a |
Tengan 0
23 283 31 - - - - - Farm - - - - - - 1038 <1 15 |
a b c d e |
Calculated y the Most Probable Number Estimation
System , oomer et al., 1990) Upper and lower fiducial limits are determined by
dividing or multiplying by 2.7, unless otherwise noted Upper and lower fiducial limits are determined by
dividing or multiplying by 2.0 Upper and lower fiducial limits are determined by
dividing or multiplying by 2.9 Upper and lower fiducial limits are determined by
dividing or multiplying by 3.8 |
Soil amendments. Soils were limed at sites 2 and 4 (Table 2.1) with
Ca (OH)2 one week prior to planting to achieve a pH of between 5.5
and 5.9. Nutrients were applied in non‑limiting
amounts based on soil test values.
Range of application rates and compounds used were (kg ha‑1):
300‑610 P as treble superphosphate; 285‑352 K as K2SO4;
60‑77 Mg as MgSO4·7H20; 5‑15 Zn as
ZnSO4·7H2O; 5 B as H3BO3; and 2 Mo as Na2MoO4·2H2O.
Legume cultivars. Legume species and cultivars used were: Glycine max cv Clark, nodulating and non‑nodulating
isolines (P. Cregan, USDA Nitrogen Fixation Laboratory, Beltsville, MD); Phaseolus lunatus cv Henderson's Baby; Phaseolus vulgaris cv Bush Bountiful; Vigna unguiculata cv Big Boy at sites 2
and 3 and cv Knuckle Purplehull at the remaining sites; Arachis hypogaea cv McRan Valencia at site 3a and cv Burpee Spanish
at site 1a; Leucaena leucocephala cv
K‑8; Lathyrus tingeatus cv Tinga
pea; Medicago sativa cv Florida 77;
and Trifolium repens cv Regal Ladino.
Inoculum strains and inoculation
procedure. Three
serologically distinct rhizobial strains were used to inoculate each legume
species. Strains used and their sources
are listed in Table 2.3. All strains
were grown separately in yeast‑extract mannitol broth culture (Vincent,
1970) to a concentration of 109 cells mL‑1. For all trials except those at sites 2 and 3
(Table 2.1), fifty mL of each broth culture was injected into 100 g of gamma‑irradiated
peat in separate polyethylene bags (Agricultural Laboratories Pty. Ltd.,
Sefton, New South Wales, Australia).
Table 2.3 List of
strain designations and source for inoculant rhizobia used in the Maui
inoculation trials. |
||
Legume NifTAL (2) Host Designation |
Original
Designation and Other Names |
Source |
G. max TAL
102 TAL 377 TAL 379 |
USDA 110 USDA 138 USDA 136b, CB 1809 |
(1) (1) (1) |
P. lunatus TAL 22 TAL 169 TAL 644 |
NifTAL original Nit 176A22 CIAT 257 |
(2) (3) (4) |
P. vulgaris TAL 182. TAL 1383 TAL 1797 |
NifTAL original CIAT 632 CIAT 899 |
(2) (4) (4) |
V. unguiculata TAL 173 TAL 209 TAL 658 |
Nit176A30 NifTAL original CIAT 71 |
(3) (2) (4) |
A. hypogaea TAL 169 TAL 173 TAL 658 |
Nit 176A22 Nit 176A30 CIAT 71 |
(3) (3) (4) |
L. leucocephala TAL 82 TAL 582 TAL 114.5 |
NifTAL original CB 81 CIAT 1967 |
(2) (5) (4) |
L. tingeatus TAL 634. TAL 1236 TAL 1402 |
Nit 92A3 Allen 344 Nit 128C75 |
(3) (6) (3) |
T. repens TAL
1826 TAL 1827 TAL 1828 |
S11-6 S11-16 AR 21 |
(7) (7) (7) |
M. sativa TAL 380 TAL 1372 TAL 1373 |
SU 47 POA 116 POA 135 |
(8) (9) (9) |
(1) U.S. Dept. of Agric., Beltsville, MD; (2)
NIfTAL Project, Paia, HI; (3) Nitragin
Co., Madison, WI; (4) Centro Internacional Agricultural Tropical,
Call, Columbia; (5) Commonwealth Scientific Industrialization Research
Organization, Brisbane, Australia; (6) O.N. Allen, Univ. of Wisconsin, Madison, WI; (7) P.J.
Bottomley, Oregon St. Univ., Covallis, OR; (8) Univ. of Sydney, NSW,
Australia; (9) Universidade Federal Rio Grande do Sul, Porto Alegre, Brazil. |
Peat inoculants were:
incubated for 14 days at 26 C, counted, then held at 4 C until used. Rhizobial numbers in each inoculant were
determined using the drop plate method (Somasegaran and Hoben, 1985). The three
peat inoculants for each legume species were combined to provide equal numbers
of each strain in a mixed inoculant. For
trials conducted at sites 2 and 3, broth cultures of the 3 strains for each
legume species were combined in equal volumes.
Fifty mL of these combined broth cultures was injected into 100 g of
gamma‑irradiated peat. These
inoculants were incubated, counted, and stored as described above. Rhizobial number g‑1 peat
averaged 3.16 x 109 with a minimum of 4.03 x 108. I
mmediately before planting, seeds were coated with 0.4 to 2.8 mL per 100 g seed
(based on seed size) of a 40% gum arabic solution. Inoculant was applied to the coated seeds in amounts sufficient
to provide 107 rhizobia seed‑1 for large‑seeded
legumes and 105 rhizobia seed‑1 for small‑seeded
legumes. A final coating of CaCO3
was applied to all seeds to facilitate handling. Viable counts of rhizobia on pelleted seeds averaged 2.47 x 107
seed‑1 for large‑seeded legumes and 1.13 x 105
seed‑1 for small‑seeded legumes.
Enumeration of
native soil rhizobial populations.
Immediately prior to
planting, field soils were sampled to determine
the Most‑Probable‑Number
(MPN) of indigenous soil
rhizobia capable of nodulating the selected host legumes (Table 2.2). Thirty 2.54 cm diam. soil cores to a depth
of 25 cm were taken in a grid pattern across each experimental area. Soil cores
were pooled, mixed, subsampled for determination of moisture content, and
stored at 4 C overnight. Serial 1:2,
1:4, 1:5, or 1:10 soil dilutions were prepared as described in Somasegaran and
Hoben (1985) using no less than 50 g (oven‑dried basis, 100 C) of soil
for the first dilution step. Prior
estimations of soil rhizobial populations performed by Woomer et al. (1988)
were used as a guideline for the appropriate dilution ratio to use for each
legume species at each site. Test
plants were inoculated as described in Somasegaran and Hoben (1985) and kept
supplied with an adequate volume of an N‑free nutrient solution
(Singleton, 1983). Plants were scored for nodulation 21 to 28 days after
inoculation and the MPN of indigenous rhizobia determined by computer using the
Most-Probable‑Number Estimation System, MPNES (bloomer et al., 1990).
Plant
culture. Seeds of all
cultivars except the forage legumes were sown in rows 60 cm apart. Seeds were spaced to provide a planting
density (plants ha‑1) of 416,667 for G. max, 333,333 for P. lunatus,
P. vulgaris, and V. unguiculata, 166,667 for A. hypogaea,
125,000 for L. leucocephala at site 3, and 333,333 at site 1. Seeds of M. sativa
and T. repens were sown in rows 30 cm apart. Seeds were broadcast along the rows at a rate of 22 kg seed ha‑1
for M. sativa and 10 kg seed ha‑1 for T. repens. L. tingeatus was sown in rows 40 cm
apart. Seeds were spaced to provide a
planting density of 500,000 plants ha‑1. All fields were irrigated to 0.03 MPa (field
capacity) at planting and maintained near that tension for the duration of each
trial with the aid of tensiometers.
Planting dates for each site are given in Table 2.1.
Early harvest. Pulse crops were harvested at or near full‑bloom.
Forage crops were harvested 71‑74 days after planting (DAP). Plants were cut at the soil surface from 3.0
to 6.0 linear m of row (1.8 to 3.6 m2). Outside rows were used for plot borders with a minimum of 50 cm
border at the end of each plot. Fresh
weight of the sample was determined immediately. A subsample of 10‑20 plants was taken and their fresh
weight recorded in the field.
Subsamples were dried at 70 C to a constant weight, weighed, and ground
to pass through a 2 mm sieve. Ground
samples (0.25 g) were digested in 6 mL H2SO4 containing
0.25 g L-1 salicylic acid after pretreatment with 3 mL H2O2
(30%) (Parkinson and Allen, 1975).
Ammonium in the digests was determined using the indophenol blue method
(Keeney and Nelson, 1982).
Ten randomly selected
rootstocks were excavated from each plot. Nodules were removed, counted, dried
at 70 C, and weighed. Plant density was
determined in each plot. Nodule number
plant‑1 and mass (g‑1 plant) in the sample
were multiplied by the plant stand ha‑1 to determine number
and kg of nodules ha‑1.
Nodule occupancy by inoculum strains was determined on 24 to 36 randomly
selected nodules from each plot using strain‑specific fluorescent
antibodies as described in Somasegaran and Hoben (1985). The indirect immunofluorescence method was
used for L. tingeatus and T. repens and the direct method for the
remaining legume species.
Late harvest. G. max, P. vulgaris, and A. hypogaea
were harvested at harvest maturity (R8) (Fehr et al., 1971). P. lunatus and V. unguiculata
were harvested when the majority of the first flush of pods were dry. L. leucocephala was harvested 118
DAP at Kula Ag Park and 166 DAP at Hashimoto Farm. The forage legumes were harvested 112‑117 DAP. Plants were harvested from 6.0 to 10.0
linear m of interior row (3.6 to 6.0 m2). Subsamples of 10‑15 plants were taken, dried, and analyzed
for N content as described above.
Experimental design and analysis. Inoculation trials were
planted in a split‑plot design with four replications (Appendix 1).
Legume species were assigned to mainplots and N source treatments confined to
subplots. All plant growth and
nodulation data were analyzed by site (Appendix 2) except the yield data from
L. leucocephala at sites 1a and 3a and P. vulgaris at site 1, and
the nodulation data from V. unguiculata at site 1 which were analyzed as
separate randomized complete block experiments due to non‑homogeneity of
variance with the other legume species.
Nodulation data from G. max were also excluded from the analyses
because the uninoculated (non‑modulated) plants lacked any variance. Means of nodule mass and number on
inoculated soybean were considered to be significantly different from zero as
long as their 95% confidence intervals did not include zero. PC‑SAS analysis of variance procedure
(Statistical Analysis System for personal computers, SAS Institute, 1986) was
used for all other analyses.
Results
Yield of nine legumes
grown under uninoculated, inoculated, and fertilizer N conditions in eight
field inoculation trials is presented in Figure 2.1 (and Appendix 2). Seed yield for the grain legumes and above
ground biomass for the forage legumes is the reported economic yield. For the grain legumes, economic yield was
highly significantly correlated with above ground biomass (r=0.91) and N
accumulation (r=0.90) (data not shown).
Economic yield for the forage legumes was also highly significantly
correlated with N accumulation (r=0.97). Inoculation increased economic yield
in 22 of the 29 (76%) legume
species by site combinations. While the
yield increase was greater than 100 kg ha‑1 in all cases, in
only 11 (38%) of the species‑site combinations was the increase
statistically significant (p=0.05).
Response to inoculation varied between both sites and legume species
tested. Inoculation response was most
frequent at sites 1 and 3. No response
to inoculation was obtained at site 5(a).
Soybean (G. max) responded to
inoculation in 5 of 6 trials (83%): with yield of inoculated crops being at
least double that of uninoculated crops.
While lima bean (P. lunatus), peanut
(A. hypogaea), and cowpea (V. unguiculata) all nodulate with Bradyrhizobium spp., lima bean and
peanut responded to inoculation at sites la and 3a, whereas, cowpea failed to
respond in all trials. Bush bean (P. vulgaris) responded to inoculation 50%
of the time. No significant inoculation
response was obtained with the forage legumes.
N
application improved yield over the uninoculated condition 90% of the time,
however, only 52% of the observations were significant (p=0.05) (Figure
2.1). A significant increase in yield
due to N fertilization was accompanied by a significant inoculation response
only of the time. Eight of the 29
observations had a significant increase in yield due to N application above
that attained by inoculation. Of these,
only half also had a significant inoculation response.
Biomass at early harvest
was highly significantly correlated (r=0.97) with total N accumulation at early
harvest (data not shown). However, there was no significant correlation between
biomass and N accumulation measured at early harvest and any of the yield
parameters measured at late harvest. Consequently, significant responses to
inoculation or N application at final harvest could not be reliably predicted
from yield measurements made at early harvest (Table 2.4).
Inoculation
enhanced nodulation in 25 of 28 (89%) species‑site combinations (Figure 2.2 and Appendix 2).
Increases were significant (p < 0.05) in only 14 of the observations
for nodule number and 17 of the observations for nodule mass. Significantly enhanced nodule number and
mass led to a significant inoculation response 71% and 65% of the time,
respectively. There were no indigenous Bradyrhizobium japonicum present at any
of the sites (Table 2.2), consequently, inoculation enhanced nodulation of
soybean at all sites. Nodule number on
soybean was relatively consistent between sites 1‑4, however, at site 5
nodule number was less than half that obtained on average at the other
sites. Nodule mass of soybean was
inversely correlated (r = ‑0.60) to the economic yield of uninoculated
(non‑nodulated) soybean which depended solely on soil N for growth
(Figure 2.1). In general, sites where
the yield of non‑nodulated soybean was low (sites 2, 3(a)), nodule mass
of the inoculated crop was high.
Conversely, sites where the yield of non‑nodulated soybean was
high (sites 4 and 5), nodule mass of the inoculated crop was low. Nodule mass
for the other species grown at these sites follows the same relative pattern,
indicating that environmental factors,
Table 2.4
Incidence of significant (p< 0.10) biomass increases due to inoculation
at early harvest and observed economic yield increase due to
inoculation and N application at late harvest. |
Significant increase (p < 0.10) Early Response
to
in economic yield due to: Inoculation in Biomass
Yield
Inoculation N
application |
----------------no. of observations
-------------- |
Yes 7 4 4 |
No 22 8 12 |
Total 29 12 16 |
|
primarily soil N
availability, were controlling nodulation.
Indigenous
rhizobia capable of nodulating legume species other than soybean were present in
varying numbers at each of the sites (Table 2.2). Nodulation of uninoculated plants was closely related to the size
of the indigenous homologous rhizobial population (Table 2.5). On average, when less than 10 rhizobia g‑1
soil were present, inoculation increased nodule number and mass many fold. When the number of indigenous rhizobia was
between 10 and 100 g-1 soil, inoculation roughly doubled nodule mass
and tripled nodule number. Whereas, nodule number and mass in the inoculated
and uninoculated treatments were not significantly different when the number of
soil rhizobia was greater than 100 g-1 soil. Notable exceptions are bush bean at sites 2
and 4, peanut at sites la and 3a, and clover at site 5a.
Nodule
occupancy by inoculant strains ranged from 7 to 100 (Table 2.6) and was
inversely related to numbers of indigenous rhizobia (Table 2.5). Inoculant strains were, in general, very
successful in competing with indigenous rhizobia for nodule occupancy. Nodule occupancy by inoculant strains of no
less than 66% was required for a significant increase in economic yield to be
realized. However, lack of an
inoculation response was common even when inoculant rhizobia occupied the
majority of nodules.
Table 2.5 Summary
of nodulation responses to inoculation in relation to the most probable
number (MPN) of indigenous rhizobia. |
|
|||||||
|
MPN of soil rhizobia Observations |
Significant increase due to inoculation in nodule parameters: mass number |
Ratio of Inoculated to Uninoculated yield of nodule parameters: mass number |
Average nodule occupancy by inoculant strains |
||||
|
----no. of trials---- |
----fold increase---- |
---- % ---- |
|
||||
0 - 10 13 |
11 9 |
17.6a 36.2a |
89 |
|
||||
10 - 100 7 |
4 3 |
2.1b 2.7b |
86 |
|
||||
>100 9 |
2 2 |
1.1c 1.3c |
53 |
|
||||
Total 29 |
17 14 |
|
|
|
||||
a Excludes soybean data. b
Excludes bush bean at site 2. c Excludes bush bean at site 4. |
|
|
|
|
||||
Table 2.6
Proportion of nodules formed by inoculant rhizobial strains on legumes grown
in 8 inoculation trials at 5 sites on Maui, HI. |
|
|
Legume Species |
No. |
Site G. P. V. P.
A. L. M. T. L. Name
max lunatus
unguiculata vulgaris hypogaea
leucocephala sativa repens
tingeatus |
|
---------
--------- ----------- % of total nodulesa -----------------
-------- -------- -------- |
1 1 a |
Hashimoto 100 92 67 94 -
- - - - Farm
- - - -
31 7 - - - |
2 |
Kuiaha 100
80 54 89 -
- - - - |
3 3a |
Kula
Agr. 100 94 96 83
- - - - - Park
100 - - 96
66 8 - - - |
4 |
Haleakala 100 49 48
96 - - - - - Station |
5 5a |
Tengan 100
85 67 95 -
- - - - Farm
- - - -
- - nd 96 88 |
a |
Determined by
immunofluorescence microscopy. |
Discussion
The
response of legumes to rhizobial inoculation is measured as the increase in
yield of inoculated over uninoculated crops.
The goal of many inoculation programs is to maximize this increase. In these inoculation trials, the effect of
indigenous rhizobial population size, in relation to crop yield potential and
available soil N, on the ability to improve legume yield through inoculation
was examined.
In order for inoculation
to improve crop yield there must be a demand for fixed N2 in the
cropping system not met by soil N or N2 fixed by indigenous
rhizobia. In the absence of indigenous
rhizobia, demand for fixed N2 is the difference between quantity of
soil N available for crop uptake and amount of N required by the crop to meet
its yield potential. Yield potential
can be defined as the maximum yield attainable under a given set of growth
conditions. If yield potential of the
crop is limited by a nutrient deficiency other than N, or environmental stress,
N demand will be reduced accordingly (Odum, 1971). If the quantity of N2 fixed by indigenous rhizobia is
adequate to meet crop N demand, inoculation with more elite inoculant strains
will not result in increased yield regardless of their effectiveness or
competitive ability.
Ability of the indigenous rhizobial
population to meet crop N demand is determined by the number of invasive
rhizobia present in the soil and their effectiveness. Soil rhizobia incapable of fixing N2 in symbiosis with
the host will do little to meet crop N demand.
However, Singleton and Tavares (1986) have shown that indigenous
rhizobial populations, with a range of effectiveness from ineffective to highly
effective, are capable of meeting crop N demand as long as they are present in
sufficient number to adequately nodulate the host. This might be due to a
mechanism whereby photosynthates are selectively partitioned to effective
nodules (Singleton and Stockinger, 1983).
Results of these trials support the findings of Singleton and Tavares
(1986) and indicate that relatively small indigenous populations of rhizobia
are required to meet host N demand as long as there are some effective strains
in the population.
Since
B. japonicum was absent at all sites and soybean mainplots were randomized
over each field, measurement of crop available soil N at each of site was
possible. Yield of N fertilized soybean
estimated the maximum yield potential of the crop at each site under non‑N‑limiting
conditions. The difference between
yield of non‑nodulated and N fertilized soybean defined the crop
symbiotic N demand. Demand for fixed N
was highest at site 3 and lowest at site 5 where 18 and 68%, respectively, of
the maximum yield potential was met by soil N (Figure 2.1). While soil N
contributed most toward realizing the maximum yield potential of soybean at
site 5, maximum yield was lowest at this site.
Impacts of low soil and air temperatures and solar radiation (Table 2.1)
were most likely responsible for decreased yield potential at this site and
consequent failure to achieve a significant response to either inoculation or N
application. At the remaining sites
where there was a demand for fixed N; both soybean inoculation and N
application resulted in significant increases in economic yield.
Results from these soybean trials
indicate that failure to respond to applied N in the remaining crops grown at
site 5(a) can be primarily attributed to an adequate soil N supply to meet crop
demand. This condition would preclude obtaining an inoculation response on any
of the species grown at this site regardless of the presence of indigenous
rhizobia. Reduced nodulation in both
inoculated and uninoculated clover and the grain legumes grown at site 5(a),
compared with other sites, supports this interpretation.
Crops
grown at the remaining sites, where there was an N limitation to maximum yield,
required either fixed or applied N to meet their yield potential. For crops other than soybean, a portion of
this N demand was satisfied by symbiotic association with indigenous
rhizobia. The size of the indigenous
rhizobial population was the major determinant of whether the crop symbiotic N
demand was met by indigneous rhizobia.
Significant responses to both inoculation and N application indicated
that the indigenous rhizobial population was unable to meet crop N demand. These occurred when counts of indigenous
rhizobia were below 7 cells g-1 soil. A significant inoculation response was observed in only one
species‑site combination where indigenous rhizobia were present in excess
of 54 cells g-1 soil (Figure 2.1, Table 2.2). This result was with bush bean at site 4.
Low nodulation of uninoculated plants at this site, a highly significant
increase in both nodule number and mass due to inoculation, and 96% nodule occupancy
by inoculant strains indicate that either the population size was overestimated
(Singleton and Tavares, 1986) or indigenous rhizobia were highly non‑competitive.
Dramatic increases in yield were observed when less than 10 rhizobia were
present g‑1 soil (Table 2.7).
When indigenous rhizobia numbered greater than 10 cells g‑1
soil yield was increased only 7‑9% on average.
Five species‑site combinations
had significant increases in economic yield due to N application yet failed to
respond to inoculation. Three of these
had significant increases in economic yield due to applied N above that
obtained through inoculation. These
were cowpea at sites 1 and 3 and bush bean at site 2. In these cases, symbiosis
between our best available inoculant strains and their legume hosts did not fix
enough N2 to meet maximum yield potential. In all 3 cases, nodulation was significantly increased by
inoculation, soil rhizobial numbers were below 100 g-1 soil, and
soil N was insufficient to meet maximum yield potential, yet, all failed to
respond to inoculation. In the
remaining 2 cases, available soil N plus the N2 fixed by indigenous
rhizobia was adequate to achieve an economic yield that did not differ
significantly from that of inoculated crops.
The indigenous rhizobial population was in excess of 103
cells g-1 soil in both cases.
Results obtained with peanut were
atypical. Economic yield was
significantly increased by inoculation at both site 3a (p=0.05) and site 1a
(p=0.10), where numbers of indigenous rhizobia were approximately 5 cells g-1
soil at both sites. However, economic
yield of peanut was not increased by N application at either site. Nitrogen fertilization did significantly
increase above ground biomass in both cases, however. Failure to enhance seed yield through large applications of
fertilizer N while above ground biomass is greatly
Table 2.7 Summary of yield responses to inoculation
and N application in relation to the most probable number (MPN) of
indigenous rhizobia. |
|
Frequency of significant MPN increases (p <
0.10) in of soil economic yield due to: rhizobia Observations Inoculation N
application |
Yield of
inoculated and uninoculated
treatments Average
yieldb relative to N
fertilizer treatmenta increase due Uninoculated Inoculated to inoculation |
--------------- number --------------- |
-----% of
maximum----- --%
increase-- |
0-10 13
11 9 |
46 82 128 |
10 - 100 7 0
4 |
85 92 9 |
>100 9
1 3 |
88 92 7 |
Total
29 12 16 |
|
a Arithmetic average of: mean yield of
uninoculated crops/mean yield of N fertilized crops * 100 for all
observations within an MPN group. b
Arithmetic average of: (mean yield of inoculated crop - mean
yield of uninoculated crop) / mean yield of uninoculated crop for all observations
within an MPN group. |
greatly
increased has also been consistently observed with groundnuts in India (C.
Johanson, 1989, personal communication).
Crops relying on soil N alone or a
combination of soil and fixed N for their N requirement were not able to
achieve their maximum yield potential in these trials. On average, economic yield of inoculated
crops was only 88% of that of N supplied crops (Table 2.7). This percentage was fairly consistent
regardless of the size of the indigenous rhizobial population. Failure of crops relying on fixed N to
achieve their maximum yield potential in these trials may reflect the energy cost
involved and/or basic inefficiencies in the N2 fixation
process. The proportion of maximum
yield potential attained by uninoculated crops depended upon indigenous
rhizobial population size. On average,
when indigenous rhizobia were below 10 cells g‑1 soil,
uninoculated crops produced only 46% of their maximum yield potential. Non‑nodulated soybean, which depended
solely upon soil N to meet its N needs, met only 34% of its maximum yield
potential in these trials. Indigenous
rhizobial populations in excess of 10 cells g‑1 soil were, on
average, able to supply nearly as much fixed N for economic yield as that of
inoculated crops. The gap between yield
of N fertilized and inoculated crops indicates potential for improving
inoculation technology, the N2 fixation capacity of rhizobial
strains, and the efficiency of the symbiosis.
In summary, the relationship between
inoculation response and size of the indigenous rhizobial population was
consistent regardless of whether inoculation response was measured in terms of
enhanced economic yield, above ground biomass, or total N accumulation.
Inoculation response in these trials was first dependent upon there being a
demand for fixed N by the legume crop.
Where soil N was insufficient to meet crop N demand, inoculation
response was dependent upon whether the sum of available soil N plus N2
fixed by the indigenous rhizobial population was sufficient to meet
demand. In these trials an indigenous
rhizobial population in excess of 7 cells g‑1 soil was
sufficient to achieve yields not significantly different from those of
inoculated crops, except where populations were mostly ineffective. Inoculation succeeded in significantly
increasing economic yield in 38% of the trials. When soil rhizobia numbered less than 10 cells g-1
soil, yield was improved 85% of the time.
Inoculation significantly increased yield only 6% of the time when
indigenous rhizobial populations numbered greater than 10 cells g‑1
soil. Yield of inoculated crops was, on
average, only 88% of yield potential which was defined by yield of the
fertilizer N control. Significantly increased nodulation due to inoculation did
not guarantee a significant increase in economic yield. No less than a doubling of nodule mass was
required to obtain a significant response to inoculation. However, in 7 of the 17 (41%) species‑site
combinations where nodule mass was at least doubled a significant inoculation
response was still not obtained. Nodule
occupancy by inoculant strains of greater than 50% did not insure a significant
inoculation response. No less than 66%
nodule occupancy by inoculant strains was required to achieve a significant
response to inoculation. Competition
from indigenous rhizobia for nodule occupancy was not necessarily the major
determining factor for failure to obtain a significant response to
inoculation. These results suggest that
presence of an adequate soil rhizobial population to meet the N2
fixation requirements of the host was the primary reason for failure of crops
to respond to inoculation.
CHAPTER 3
Predicting
Legume Response to Rhizobial Inoculation
Introduction
Determining
the need to inoculate is an important consideration in the cultivation of
leguminous crops. Often the decision of
whether or not to use inoculants is not predicated on any measurable factors of
the environment, but divined through analysis of legume cropping history or
from previous success in improving yields using inoculants. While these methods
may provide a good basis for decision in individual instances, they do little
to elucidate the underlying mechanisms that determine inoculation
response. Without an understanding of
the environmental factors that contribute to achieving a response to rhizobial
inoculation, successful use of inoculants will remain a site‑specific
phenomenon. The ability to predict
locations and legume species that will most likely respond to inoculation will
enable decision‑makers to make broader recommendations and direct
resources where they are needed most.
Many
inoculation trials have been conducted to identify the factors that contribute
to the success or failure of rhizobial inoculants to improve legume yield
(Weaver and Frederick, 1974b; Elkins et al., 1976; Harris, 1979). However, failure to correctly identify or
quantify the primary independent variables determining inoculation response has
hampered use of these results to generate predictions
regarding performance of inoculants under varying environmental
conditions. Cropping history (Elkins et
al., 1976): magnitude and
effectiveness of indigenous rhizobial populations (Singleton and Tavares, 1986;
Chapter 2): soil N availability in
relation to legume N requirement (Gibson and Harper, 1985: Chapter 2); and environmental
constraints, which interact with management inputs to determine legume yield
potential and N requirement (Singleton et al., 1985), all significantly influence inoculation
response. Therefore, it is the
interaction between these factors that will ultimately determine the likelihood
and magnitude of an inoculation response (Singleton et al., 1985; Chapter
2).
From results of inoculation trials
conducted at several sites on the island of Maui, HI, that varied greatly in
soil N availability and soil rhizobial populations, the relationship between
inoculation response and size of the indigenous rhizobial population was
mathematically described and quantified.
The resulting single variable response regression was subsequently
combined with measures of soil N availability to generate predictive models for
determining the magnitude of the increase in a legume's yield resulting from
rhizobial inoculation. These models
provide predictive capability needed to determine the inoculation requirements
of legumes grown in diverse environments and are based on measures of independent
soil and microbial properties.
Material
and Methods
Field
inoculation trials. Eight field inoculation trials, using 2‑4
legume species in each trial, were conducted at five diverse sites on the
island of Maui, HI. Design, installation, harvest, and analysis of these
trials, site characteristics, and enumeration of indigenous rhizobial
populations have been described previously (Chapter 2).
Soil N
availability. Soil mineral N available for plant
growth was assessed using both laboratory methods and appropriate controls in
the field inoculation trials. Soil
analysis yielded measures of soil N mineralization potential and total soil N
(Table 3.1). Twenty‑five 2.54 cm
diam. cores to a depth of 25 cm of uncultivated field soil were taken from each
field site. Soil cores from each site
were combined, mixed thoroughly, sieved through a 2.8 mm mesh screen and air‑dried
for 4 days prior to analysis. Soil N
mineralization potential was determined in an incubation assay conducted at 40
C for 7 days under waterlogged conditions (Keeney, 1982). Total soil N was determined by micro‑Kjeldahl
digestion (Bremner and Mulvaney, 1982). Crop measures of soil N availability
included N accumulation and seed yield of non‑nodulating soybean and N
derived from N2 fixation in inoculated soybean (Table 3.1). Nitrogen accumulation by non‑nodulating
soybean was determined by dividing total N uptake of the crop (seed N + stover
N) at harvest maturity (R8) (Fehr et al., 1971) by the crop duration in days to
give N accumulated ha‑1 d‑1. Seed yield of non‑nodulating
soybean was determined as previously described (Chapter 2). Percent N derived
from N2 fixation was determined in soybean using the N‑difference
method (Peoples et al., 1989). Percent
N derived from fixation was assumed to be the same for the other crops grown at
each site.
Model
development. Economic
yield increase due to inoculation was converted to percent increase in order to
eliminate yield potential of the nine legume species as a variable. Relative inoculation response was therefore
expressed as: the percent increase in mean economic
Table 3.1 Summary of measures of soil N
availability in the Maui inoculation trials. |
|
|||
Site No. Name |
Soil Variables N Mineralization Total N (ug N/g soil/wk) (%) |
Crop Variables Non-nodulating
Soybean N Accumulation Seed Yield (kg N/ha/da) (kg/ha) |
N Derived from N2 fixation
(%) |
|
|
|
|
|
|
1 Hashimoto Farm |
7.0 (0.4)a |
0.0753 (.0004)a |
0.415 (0.156)a 627 (282)a |
82.0 (7.9)a |
2 Kuiaha |
27.4 (0.9) |
0.2527 (.0052) |
0.583 (0.044) 840 (53) |
76.3 (3.5) |
3 Kula Agric. Park 3a |
17.5 (0.5) 24.3 (1.2) |
0.1512 (.0022) 0.1448 (.0033) |
0.382 (0.118) 485 (127) 0.523 (0.082) 935 (236) |
80.3 (5.6) 75.6 (6.6) |
4 Haleakala
Station |
44.1 (2.0) |
0.3163 (.0074) |
1.100 (0.051) 1711 (98) |
58.2 (3.5) |
5 Tengan Farm |
20.9 (1.2) |
0.1906 (.0008) |
0.951 (0.225) 1356 (269) |
15.5 (21.4) |
a Standard error of the mean. |
|
|
|
yield
of inoculated (I) over uninoculated (U) crops [(I‑U)/U * 100].
Relative
response was regressed against 1 + the number of indigenous soil rhizobia as
counted in the Most‑Probable Number (MPN) plant infection assay
(Somasegaran and Hoben, 1985) to find the best mathematical description (BMD)
of their relationship. Regression
analysis using the BMD was performed on an individual site basis to generate a
table of slope coefficients. These
coefficients were regressed against measures of soil N availability to
determine their mathematical relationships.
Mathematical expressions incorporating measures of soil N availability
were then substituted for the slope coefficient in the BMD to produce
predictive models for legume response to rhizobial inoculation. All analyses were performed using the non-linear
regression and correlation analysis modules of SYSTAT
version
4.0 (Wilkinson, 1988).
Results
and Discussion
Legume response to rhizobial
inoculation was found to be inversely related to the number of indigenous
rhizobia. Results of regression
analyses of the relationship between inoculation response and numbers of
indigenous rhizobia are presented in Table 3.2. The best mathematical description (BMD) of this relationship was
selected by comparing residual mean square values and the correlation between observed
inoculation response and values predicted by the various equations. While power, first order exponential, and
hyperbolic functions yielded similar results, the hyperbolic equation was
selected as the BMD because the slope of the regression line was not as steep
as the others (estimating slightly greater inoculation responses over a wider
range of indigenous rhizobial numbers) and the residual mean square was lower
(indicating a higher sum of squares for the regression). This equation takes the form:
Relative
response = b0 * (1/(1 + indigenous rhizobia))
where
relative response is the increase in yield due to inoculation (%); indigenous
rhizobia is the number of infective rhizobia g‑1 soil as
counted in the MPN plant infection assay: and b0, the slope coefficient, is the
y intercept and represents the maximum inoculation response predicted in the
absence of indigenous rhizobia. A comparison of responses observed in the
inoculation trials and those estimated by this equation is presented in Figure 3.1. Comparison between observed and predicted
values for all other equations and analysis of their residuals can be found in
Appendix 3.
The hyperbolic regression yields an r2=0.59
indicating that 59% of the variation observed in inoculation response can be
accounted for by its inverse relationship with numbers of indigenous
rhizobia. The greatest responses were
observed when indigenous rhizobia numbered between 0 and 10 cells g‑1
soil (Figure 3.1). In this range there
is a high probability that an inoculation response will be obtained as long as
N is limiting crop yield potential.
Little or no response is expected when numbers of indigenous rhizobia
are greater than 100 cells g-1 soil. Large variation in the magnitude of inoculation response was
observed in the absence of indigenous rhizobia. These points represent soybean grown at 5 different sites. The observed variation was related to
differences in site characteristics, particularly, the quantity of soil N
available for crop growth (Table
Table 3.2 Regression analysis of the
relationship between indigenous rhizobia and legume inoculation
response. (x =1 + the most probable
number of indigenous rhizobia. y = percent increase in mean economic yield of
inoculated over uninoculated crops.) |
|
|||
Equation Type Form |
Coefficients a
b c |
Residual Mean Square |
Correlation of Observed vs Predicted Values
r r^2 |
|
Linear y = a + b(x) |
65.6
-0.002 |
10029.7 |
0.15 0.02 |
|
Logarithmic y = a + b(logx) |
123.2
-43.6 |
7014.3 |
0.56 0.32 |
|
Quadratic y = a + b(x) + c(x^ 2)
y = a + b(logx) + c(logx^2) |
71.6
-0.02 0.0 162.9
-134.6 24.6 |
10069.0 5520.5 |
0.23 0.05
0.69 0.48 |
|
Power y = a(x^b) y = a(b^x) |
207.2
-1.2 497.6
0.4 |
4162.1 4442.2 |
0.77 0.60
0.76 0.58 |
|
Exponential y = a(exp^b(logx)) |
207.2
-2.8 |
4162.1 |
0.77 0.60 |
|
Hyperbolic y = a + b(1/x) y = b(1/x) |
3.0
198.1
201.9 |
4187.5 4053.6 |
0.77 0.59
0.77 0.59 |
|
|
|
|
|
|
3.1).
A conceptual model for predicting
legume inoculation response is presented in Figure 3.2. This model emphasizes the key roles played
by plant symbiotic N demand and ability of the indigenous rhizobial population
to meet that demand. This model assumes
that in order to realize benefit from rhizobial inoculation, there must be a
demand for symbiotic N in the cropping system.
In the absence of indigenous rhizobia, the magnitude of any inoculation
response will be directly proportional to symbiotic N demand. The greater the demand, the greater the
potential response. If indigenous
rhizobia are present and effective,
they will satisfy a portion
of this demand. The greater the
proportion of symbiotic N demand met by indigenous rhizobia, the smaller will
be the magnitude of any inoculation response.
The hyperbolic equation can be used to describe these two effects and
estimate inoculation response by redefining the slope coefficient (b0) in terms
of available soil N supply such that:
B0
= function (soil N availability).
It
is assumed that the quantity of soil N available will dictate symbiotic N
demand. This relationship will not hold
if yield is limited at a site by environmental factors other than N (Figure
3.2).
A
summary of the measures of soil N availability in the Maui inoculation trials
can be found in Table 3.1. Significant relationships between slope coefficients
generated by hyperbolic regressions performed by site and both N mineralization
potential and N derived from N2 fixation are illustrated in Figure
3.3. While linear, hyperbolic, and
logarithmic functions may all be used to
describe
the relationship between N mineralization potential and the slope coefficients,
the relationship is most nearly linear.
The single point deviating from a linear relationship (Figure 3.3 A) was
from a site where factors other than N were the major limitations to yield (see
Chapter 2). The relationship between N
derived from N2 fixation and the slope coefficients is best
described by an exponential equation, although both linear and parabolic
relationships were highly significant.
Significant linear relationships were found between the slope
coefficients, N accumulation and seed yield of non‑nodulating soybean,
and total soil N (r=0.85, r=0.82, r=0.46, respectively) (Appendix 4). Substitution of these equations for the
slope coefficient (b0) in the hyperbolic response regression yielded useful
predictive models (Table 3.3).
The models can be evaluated by comparing
the residual mean square values and the correlation between observed
inoculation responses and those estimated by each function (Table 3.3) (for
analysis of residuals see Appendix 5.1).
Incorporating expressions of N availability into the hyperbolic model
improves agreement between observed and predicted values compared to the
initial response regression (r=0.77) (Table 3.2 and Figure 3.1). Of these, the exponential equation involving
N derived from N2 fixation in soybean and the linear expression
incorporating soil N mineralization potential show the most promise when used
to estimate b0. A comparison between
observed inoculation responses and regression lines generated by these two
equations is shown in Figure 3.4.
Substitution of expressions involving measures of available N for the
slope
Table 3.3 Measures
of soil N availability in the Maui inoculation trials and their relationship
to the slope coefficient (b0) in the hyperbolic-response model: Response = b0
* 1/(1 + number of indigenous rhizobia). |
|||||
Relationship to b0 |
Measure of Soil N Availability (MSA) |
Units |
Coefficients b1
b2 |
Residual Mean Square |
Correlation of Observed vs Predicted Values r |
Linear: b0 = b1 + b2(MSA) |
N Mineralization |
ug N/g soil/wk |
314.7
-5.1 |
3680.1 |
0.83 |
|
Total Soil N |
% |
335.6
-742.3 |
3658.5 |
0.83 |
|
Seed Yield of Non-nod Soybean |
kg/ha |
422.4
-0.2 |
2329.3 |
0.91 |
|
N Accumulated by Non-nod Soybean |
kg N/ha/da |
440.0
-364.3 |
2048.7 |
0.92 |
|
N derived from N fixation |
% |
-87.5
4.5 |
1510.0 |
0.94 |
Logarithmic: b0 = b1 +
b2(log(MSA)) |
N Mineralization |
ug N/g soil/wk |
535.2
-259.4 |
3680.1 |
0.84 |
Exponential: b0 =
b1(exp^b2(MSA)) |
N derived from N fixation |
% |
7.3
0.05 |
1211.9 |
0.96 |
|
|
|
|
|
|
coefficient proportionally
decreased estimated inoculation response as N availability increased (and
symbiotic N demand decreased). This
yielded better inoculation response estimates which improved the agreement
between observed responses and those estimated by the hyperbolic response
regression (Figure 3.5).
Nitrogen
derived from N2 fixation in soybean is the best estimator of
available soil N because it is a direct expression of symbiotic N demand. Therefore, it reflects not only soil N
availability, but integrates the effects of all other environmental variables
on yield potential. Incorporating the
exponential equation involving N derived from N2 fixation in soybean
into the hyperbolic response regression provided the best fit of observed to
predicted values (r=0.96) (Figures 3.4 B and 3.5). Ability to predict inoculation response using this equation is limited,
however, by the need to grow non‑nodulating and nodulating soybean at a
site in order to obtain an inoculation response estimate.
Another approach to
estimating symbiotic N demand involved the use of soil N deficit factors (Table
3.4). Expressions involving these
factors use the difference between
crop N demand and soil N supply to fractionally decrease the maximum predicted
inoculation response such that:
b0 =
b1 ((N demand ‑ N supply)/N demand)
where b0 is the slope coefficient in
the hyperbolic response regression; b1 is the maximum predicted inoculation
response (% increase in economic yield); N demand is either the N accumulation
(kg N ha-1 d-1) (Appendix 6) or seed yield (kg ha‑1)
(Appendix 2) of crops
grown
with no N limitation to yield (fertilizer N treatment as described in Chapter
2); and N supply is either N accumulation (kg N ha-1 d-1)
or seed yield (kg ha-1) of non‑nodulating soybean (Table
3.1). Nitrogen supply can also be
estimated using N mineralization potential or total soil N. However, if either of these variables is
used, the general equation is modified as follows:
b0 =
b1 * ((N demand ‑ (b2 * N supply))/N demand)
where
b2 is a coefficient that adjusts for the change in units between N demand and N
supply.
The
lowest residual mean square and best correlation between observed inoculation
responses and predicted values were achieved with the equation that uses yield
variables to express both crop N demand and soil N supply (r=0.90) (Table 3.4)
(for analysis of residuals see Appendix 5.2).
Although all of these expressions provide reasonable inoculation
response estimates, their usefulness can be increased by using actual yield
data from farms in regions of interest to provide input values.
In summary, inoculation response was
inversely related to numbers of indigenous rhizobia. This relationship was best described by a hyperbolic
equation. The fact that 59% of the
observed variation in inoculation response could be accounted for by numbers of
indigenous rhizobia illustrates the profound influence that soil rhizobial
populations have on the success of rhizobial inoculants. Slope coefficients generated from the use of
the hyperbolic equation were significantly related to various measures of soil
N availability. Significant
relationships were quantified and resulting expressions
Table 3.4 Soil N
deficit factors in the Maui inoculation trials and their relationship to the
slope coefficient (b0) in the hyperbolic-response model: Response = b0 * 1/(1
+ number of indigenous rhizobia). |
|
|||||
Relationship to b0 |
Measures of crop N demand and soil N supply (NDEM;NSUP) |
Units |
Coefficients b1
b2 |
Residual Mean Square |
Correlation of Observed vs Predicted
Values r |
|
Fractional
decline: b0 = b1 + [NDEM
- b2(NSUP) NDEM] |
N Accumulated by N
fertilized plants; N Mineralization |
kg N/ha/da ug N/g soil/wk |
397.6 0.05 |
2865.2 |
0.86 |
|
|
N Accumulated by N fertilized plants; Total Soil N |
kg N/ha/da % |
360.5 4.9 |
3267.7 |
0.83 |
|
|
Yield of N
fertilized plants; N Mineralization |
kg/ha ug N/g soil/wk |
388.3 67.1 |
3016.2 |
0.89 |
|
|
Yield of N fertilized plants; Total Soil N |
kg/ha % |
369.0 7640.7 |
3255.3 |
0.87 |
|
Fractional
decline: b0 = b1 * [(NDEM
- NSUP) NDEM] |
N Accumulation of
N fertilized plants; N Accumulation of Non-nod Soybean |
kg N/ha/da kg N/ha/da |
317.3 |
2830.9 |
0.88 |
|
|
Yield of N
fertilized plants; Yield of Non-nod Soybean |
kg/ha kg/ha |
326.5 |
2425.1 |
0.90 |
|
|
|
|
|
|
|
|
substituted for the slope coefficient in the hyperbolic equation to generate models for predicting legume response to rhizobial inoculation. While predicted values from the model incorporating N derived from N2 fixation, a post‑harvest variable, was most highly correlated with observed inoculation responses, its use in a predictive capacity is limited. On the other hand, the model that combines soil N mineralization potential with numbers of indigenous rhizobia, while providing less precise estimates of inoculation response, is more useful because all input variables can be obtained through soil analysis prior to planting. These models reduce the need to conduct multiple field inoculation trials to estimate responses to inoculation that can be expected by farmers. They also provide the predictive capability needed by regional planners to determine the inoculation requirements of legumes introduced into new areas and, in turn, the need for and capacity of inoculant production facilities in their area.
Chapter 4
Environmental
Effects on Rhizobial Interstrain Competition for Nodule Occupancy
Introduction
Competition
between strains of rhizobia for nodule occupancy is a complex and controversial
area in the study of the legume‑Rhizobium symbiosis. Many
environmental variables, intrinsic characteristics of the rhizobia themselves,
and genetic determinants of the host contribute to the success or failure of
rhizobial strains to occupy a significant proportion of nodules formed under a
given set of conditions (for review see bowling and Broughton, 1986).
Environmental
factors reported to affect competition for nodule occupancy include presence of
indigenous rhizobia (Ireland and Vincent, 1968; Bohlool and Schmidt, 1973;
Weaver and Frederick, 1974a,b), soil type (Damirgi et al., 1967; Ham et al.,
1971), temperature (Caldwell and Weber, 1970; Weber and Miller, 1972; Kvien and
Ham, 1985; Kluson et al., 1986), moisture (Boonkerd and Weaver, 1982), pH
(Damirgi et al., 1967; Dughri and Bottomley, 1983,84), nitrogen availability
(McNiel, 1982), and microbial antagonism (Schwinghamer and Brockwell, 1978;
Triplett and Barta, 1987). Characteristics of rhizobia that may influence the
outcome of competition are host genotype compatibility (Johnson et al., 1965:
Caldwell and Vest, 1968; Diatloff and Brockwell, 1976; Materon and Vincent,
1980; Kvien et al., 1981; Keyser and Cregan, 1987), motility and chemotactic
responses (Hunter and Fahring, 1980; Wadisirisuk et al., 1989), and ability to
attach to host roots and initiate nodule formation (Dart, 1977). While researchers agree that indigenous
rhizobia have a tremendous impact on competition for nodule occupancy by
inoculant rhizobia, considerable disparity exists in the literature concerning
the influence of other environmental variables.
Interstrain
competition for nodule occupancy has been studied in both the greenhouse and
the field from a variety of perspectives: among strains comprising the
indigenous population (Caldwell and Weber, 1970; Weber and Miller, 1972; Klubek
et al., 1988); between one or several introduced strains and the indigenous
population (Read, 1953; Johnson et al., 1965; Ireland and Vincent, 1968;
Bohlool and Schmidt, 1973; Weaver and Frederick, 1974a,b; Roughley et al.,
1976; Brockwell et al., 1982; Berg et al., 1988; Klubek et al., 1988), and
among introduced strains in the absence of an indigenous population (Caldwell,
1969; Kosslak and Bohlool, 1985; Brockwell et al., 1987; George et al., 1987:
Abaidoo et al., 1990). Much attention
has been paid to factors that affect the ability to establish inoculant strains
in a significant proportion of nodules formed on plants growing in soil with
indigenous rhizobia. This emphasis on
competitive ability of inoculant strains is due to the expectation that
successful establishment of strains superior in N2 fixing ability
will lead to yield improvement. This perspective
presupposes that indigenous rhizobia are symbiotically less effective than
inoculant strains. While this has been shown to be true in some cases (Ireland
and Vincent, 1968), the average effectiveness of populations of indigenous
rhizobia may be comparable to that of inoculant strains (Bergersen, 1970;
Singleton and Tavares, 1986).
Some
evidence indicates that, in the absence of indigenous rhizobia, competitive
ability is a stable characteristic of rhizobial strains as long as plant growth
conditions are agriculturally favorable (Brockwell et al., 1982; George et al.,
1987; Beattie et al., 1989; Abaidoo et al., 1990). In other words, that the competition pattern exhibited among
several introduced rhizobial strains remains constant as long as the environmental
conditions remain within the ecological amplitude (range of tolerance) of the
strains in question. Implicit in this
concept is that competitive competence may indeed be influenced by more extreme
environments, some of which may be within the ecological amplitude of the
crop. It is generally thought that
crops are more sensitive to environmental adversity than are rhizobia
(Lowendorf, 1980), however, certain aspects of competition such as bacterial
motility, attachment, and nodule initiation may be more sensitive to changes in
the environment than either crops or rhizobia living saprophytically.
Several
mathematical models have been proposed in the literature to describe and
quantify competition for nodule occupancy.
Ireland and Vincent (1968) found that nodule occupancy by inoculant
rhizobia (log10) was related to inoculant application rate (log10)
and number of indigenous rhizobia (log10) by a multiple linear
equation. Weaver and Frederick (1974a)
reported a similar relationship between these variables. Amarger and Lobreau (1982) studied the
effect of varying ratios of inoculant rhizobia applied to soils containing
indigenous rhizobia on nodulation competitiveness of strains of Rhizobium leguminosarum. They found that the ratio of nodules formed
by the inoculant strain to nodules formed by indigenous rhizobia was related to
the ratio of cells in the inoculum to those in the soil by a power function (y
= axn). This relationship
was used to quantitatively compare the relative competitiveness of inoculant
strains in different soils (Amarger, 1984).
Beattie et al. (1989) studied the relative nodulation competitiveness of
two strains of R. leguminosarum biovar
phaseoli by varying the ratio of
their application rates. They found
that the ratio of the proportion of nodules occupied by each strain (log10)
was linearly related to the ratio of the cells of each strain in the inoculum
(log10). They evaluated the competitiveness of strains by comparing
the value of the y intercept from each regression equation which they defined
as a competitiveness index. They found
a modification of the equation was useful for comparing competitiveness of
inoculum strains against an indigenous rhizobial population.
In
this study, environmental effects on competition for nodule occupancy between
several introduced rhizobial strains and indigenous rhizobia and among the
introduced strains both in the presence and absence of indigenous rhizobia were
investigated. Outcome of competition
between indigenous and inoculant rhizobia was described and quantified and the
ability of several competition models to predict results was evaluated.
I
took advantage of the diverse environments present at
5 well‑characterized
sites in the Maui Soil, Climate and
Land Use Network (MauiNet)
(Soil Conservation Service, 1984) which provided a suitable database to
correlate environmental factors with competition for nodule occupancy in
different legumes. Many studies have
been done and conclusions drawn regarding competition from sites with relatively
narrow ecological amplitudes. The
diversity of soils and climates in the MauiNet allowed evaluation of the
influence of many environmental variables on rhizobial interstrain competition.
Identification of factors that strongly influence the outcome of competition
can be used to help match rhizobial strains to particular environments and
identify environmental variables that may be manipulated to give the balance of
the advantage to inoculant strains.
Materials and Methods
Field inoculation trials.
Eight field inoculation trials, using 2‑4
legumes in each trial chosen from among 9 legume species, were conducted at
five diverse sites in the MauiNet (Soil Conservation Service, 1984) on the
island of Maui, HI. Design,
installation, harvest, and analysis of these trials inoculum strains used,
inoculation procedure, and determination of nodule occupancy enumeration of
indigenous rhizobia; site characteristics: and collection of climatic data have
been described previously (Chapter 2).
Assay
for the effectiveness of indigenous Bradyrhizobium sp.. Soil was collected from unplanted areas
adjacent to the field trials at sites 1, 3, and 4 (Table 2.1). Most‑Probable‑Number of
indigenous rhizobia (MPN) was determined on 4 test hosts: Vigna unguiculata, Phaseolus lunatus, Arachis hypogaea, and Macroptilium atropurpureum. Method of
soil sampling and MPN determination have been described previously (Chapter
2). A representative sample of nodules
was taken from the MPN assays performed on V. unguiculata. Nodules were
selected from all dilutions where present.
Nodules formed by inoculant strains TAL 644 and TAL 658 (Table 2.3) were
used as positive controls. Nodules were
surface‑sterilized by immersion in 70% ethanol for 1 minute followed by
several rinses in sterile water. Individual nodules were crushed in 0.1 ml of
yeast‑extract mannitol broth (YMB) (Vincent, 1970), nodule remnants
removed, and 4 ml of YMB added. After 2
days incubation at room temperature, 1 ml of each nodule crushate was
inoculated onto each of the 4 test hosts growing in plastic growth pouches
(Somasegaran and Hoben, 1985). No less
than
7 uninoculated control
plants were maintained for each test host.
Observations on abundance, size, and interior color of nodules and plant
vigor were recorded and leaf chlorophyll content (chl a + chl b) determined 32
days after inoculation (DAI) for V. unguiculata
and P. lunatus and 41 DAI for A. hypogaea and M. atropurpureum. Relative
effectiveness of the crushates was determined by comparing the chlorophyll
content of 6 leaf discs (dia. = 0.635 cm) taken from the most recently fully
expanded trifoliate leaf on each of the test hosts (Mirza et al., 1990). Crushates forming nodules on the test hosts
were divided into 4 effectiveness groupings: highly effective, effective,
moderately effective, and ineffective.
Crushates were considered to be ineffective if the chlorophyll content
of host plant leaf discs was within the 95% confidence interval for the
chlorophyll content of uninoculated control plants. Crushates were deemed moderately effective if leaf disc
chlorophyll content was higher than the upper confidence limit for uninoculated
control plants, but less than the lower confidence limit for chlorophyll
content of plants nodulated by known effective strains. Crushates were termed effective if leaf disc
chlorophyll content was within the 95% confidence interval and highly effective
if higher than the upper confidence limit for chlorophyll content of plants
inoculated with known effective strains.
Data analysis. Kendall tau b rank correlation and multiple linear
and stepwise regression analyses were used to evaluate the relationship between
nodule occupancy by inoculant strains and details of the environment. Soil variables used in the analyses were:
most probable number of indigenous rhizobia; organic C and N content (%); C:N
ratio; N mineralization potential (as described in Chapter 3, Table 3.1); sum
of the base nutrient ions (meq 100 g‑1 soil) in the CEC (Ca2+,
Mg2+, K+, and Na+) ; clay, silt, and sand
content (%); P retention (%); bulk density; water holding capacity; and
pH. Climate variables used were: mean
annual rainfall; maximum, minimum, and average soil temperature at 10 cm for
the first 10 days following planting and for the interval between planting and
nodule harvest; maximum and minimum air temperature for the first 10 days after
planting; average soil temperature at 50 cm during the interval between
planting and nodule harvest; and the Julian date of planting.
Significance
of differences in interstrain competition for nodule occupancy by inoculant
rhizobia was determined by a Chi‑square test for deviation from a 1:1:1
ratio. Significance of differences in
nodule occupancy by the two more similar of the three inoculant strains was
determined using a paired t‑test.
In these analyses, double occupancy by inoculant strains was scored as
positive for each strain, therefore, total nodule occupancy exceeded 100 in
some cases. However, nodule occupancy by inoculant strains for each legume
species was adjusted to total 100 prior to correlation analysis.
Multiple
linear regression analysis was performed using the MGLH module of SYSTAT v 4.0
(Wilkinson, 1988). All other analyses
were performed using PC‑SAS procedures (Statistical Analysis System for personal
computers, SAS Institute, 1986).
Results and Discussion
The
influence of environmental factors on competition for nodule occupancy by
rhizobia was investigated from 2 perspectives in this study: (i) competition
between inoculant and indigenous rhizobia for up to 8 legume hosts grown in 5
environments: and (ii) competition among three select inoculant strains for
each legume host grown in the different environments. These aspects of competition for nodule occupancy were
differentially affected by factors of the environment.
Competition for nodule occupancy between
inoculant and indigenous rhizobia. The
influence of environmental factors on total nodule occupancy by inoculant
rhizobia could be investigated in detail only for the legumes; lima bean (P. lunatus),
bush bean (P. vulgaris), and cowpea (V. unguiculata), because only these species had enough data points
across sites that had indigenous homologous rhizobia. For each of these species, maximum soil temperature at 10 cm
depth during the first 10 days following planting was most strongly related to
nodule occupancy by inoculant strains (Table 4.1). Following maximum soil temperature, the relationship between
nodule occupancy by inoculant strains and log10 1 + number of
indigenous rhizobia (LOGR) was the most significant. These variables were inversely correlated for lima bean and
cowpea and positively correlated for bush bean. Decreasing nodule occupancy by inoculant strains with increasing
number of indigenous rhizobia observed for lima bean and cowpea is consistent
with other reports (Ireland and Vincent, 1968; Weaver and Frederick, 1974a).
Positive correlation between these variables observed for bush bean may have
resulted from presence of highly non‑competitive indigenous populations
of R. leguminosarum biovar phaseoli or difficulty in estimating
size of the effective population (Singleton and Tavares, 1986).
In
agreement with the results of bloomer et al. (1988), LOGR for all three species
was significantly inversely related to average and maximum soil temperature at
10 cm depth and positively correlated with mean annual rainfall. In this study, LOGR was also significantly
correlated with soil organic C and N content and soil N mineralization potential
(Table 4.1). Significance of these correlations most likely reflects the impact of these environmental
variables on the ability of indigenous rhizobia to persist at these sites.
Correlation coefficients between
environmental variables and nodule occupancy by inoculant strains for lima bean
and cowpea were the converse of those observed for LOGR. In agreement with the positive correlation
observed between nodule occupancy by inoculant bush bean rhizobia and LOGR,
correlation coefficients between environmental variables and bush bean nodule
occupancy were similar to those observed for LOGR. In a stepwise regression procedure performed for the dependent
variable percent nodule occupancy by inoculant
Table 4.1 Kendall
tau b correlation coefficients for environmental factors influencing nodule
occupancy by inoculant rhizobia and size of indigenous rhizobial populations. |
|
||||||||
Organic Species Variable
C (%) |
Total Soil N Soil N Mineralization (%) (ug/g/wk) |
pH |
Temperature C Soil (10 cm) Maximum Average |
MAR (mm/yr) |
LOGRb |
||||
P.lunatus Occupancya -0.80 0.050 LOGRb 0.95 0.023 |
-0.80 -0.80 0.050 0.050 0.95 0.95 0.023 0.023 |
na -0.74 0.077 |
1.00 0.80 0.014 0.050 -0.95 -0.95 0.023 0.023 |
-0.60 0.142 0.74 0.077 |
-0.95 0.023 |
||||
P. vulgaris Occupancy 0.40 0.327 LOGR 0.80 0.050 |
0.40 0.40 0.327 0.327 0.80 0.80 0.050 0.050 |
na -0.80 0.050 |
-0.60 -0.40 0.142 0.327 -1.00 -0.80 0.014 0.050 |
0.20 0.624 0.60 0.142 |
0.60 0.142 |
||||
V. unguiculata Occupancy -0.74 0.077 LOGR 1.00 0.014 |
-0.74 -0.74 0.077 0.077 1.00 1.00 0.014 0.014 |
na -0.60 0.142 |
0.95 0.74 0.023 0.077 -0.80 -1.00 0.050 0.014 |
-0.53 0.207 0.80 0.050 |
-0.74 0.077 |
||||
LOG R for all 3
species 0.71 (n = 15) >0.001 |
0.71 0.71 >0.001 >0.001 |
0.61 0.003 |
-0.73 -0.71 >0.001 >0.001 |
0.61 0.003 |
|
||||
a Total nodule
occupancy by 3 inoculant rhizobial strains as determined by
immunofluorescence microscopy. b Log (1 + most
probable number of indigenous rhizobia) per g soil. |
|
|
|
||||||
bush
bean rhizobia and LOGR, correlation coefficients between environmental
variables and bush bean nodule occupancy were similar to those observed for
LOGR. In a stepwise regression
procedure performed for the dependent variable percent nodule occupancy by
inoculant strains and all environmental variables measured, LOGR was the only
variable that met the 0.15 significance level for entry into the model. The data indicate that environmental factors
exert their influence on nodule occupancy by inoculant strains indirectly
through their effect on the size of the indigenous rhizobial population. And, that the number of indigenous rhizobia
present at a site is the primary environmental factor affecting total nodule
occupancy by inoculant strains.
The best mathematical relationship
between nodule occupancy by introduced strains against an increasing background
of indigenous rhizobia was found to be a derivative of the equation first
proposed by Ireland and Vincent (1968), as modified by Weaver and Frederick
(1974a) (Table 4.2). Weaver and
Frederick (1974a) found that percent nodule occupancy by inoculant rhizobia was
dependent upon the log10 number of inoculant rhizobia applied per
2.5 cm of row and the log10 number of indigenous rhizobia g‑1
soil. In these trials, the significance
of this relationship was no different from that obtained using the single
independent variable LOGR because rates of inoculant application were at
consistently high levels across sites.
The fit of observed to predicted values using the equation:
y = a + b log (x + 1)
where
y is the percent of nodules occupied by inoculant rhizobia and x is the number
of indigenous rhizobia g-1 soil is presented in Figure 4.1. This equation was used to develop individual
predicted values for lima bean and cowpea which agreed closely with those
obtained from regression analysis across all sites and species (Figure 4.1). Predicted values developed using the bush bean data reflect the positive correlation observed for
this species between LOGR and nodule occupancy by inoculant strains. This result may indicate that indigenous R. leguminosarum bv phaseoli populations were highly non‑competitive or that
numbers of these bacteria were overestimated (Chapter 2). A significant relationship between nodule
occupancy by inoculant rhizobia and indigenous rhizobial population size was
not obtained for the legume systems used in this study using the equation
proposed by Beattie et al. (1989) for R. leguminosarum biovar phaseoli (Table
4.2).
While nodule occupancy by inoculant
strains declined as numbers of indigenous rhizobia increased, inoculant strains
were, in general, quite competitive.
Weaver and Frederick (1974b) reported that in order for inoculant
rhizobia to occupy greater than 50% of the nodules formed in the presence of
indigenous rhizobia, they must be applied at a rate 1000 times that of the
indigenous population g-1 soil.
Across all 8 legume species used in these trials, greater than 50%
occupancy by inoculant strains was achieved in 75% of the observations where
inoculant rhizobia were applied at a rate less than 1000 times the size of the
indigenous rhizobial population (Table 4.3).
This result demonstrates the tremendous inoculation success, as measured
by nodule
Table 4.2 Summary
of equations to describe the relationship between total nodule occupancy by
inoculant rhizobia in all trials, number of indigenous rhizobia, and
inoculant application rate. |
||||
Value
(and significance) Form of the
equation of
coefficients a b c |
Regression r^2 |
Citation |
||
log y = a + b log
x1 + c log x2 2.46 -0.061 -0.133
(>0.001) (ns) (0.001) |
0.38 (.003) |
Ireland and Vincent, 1968 |
||
y = a + b log x3 +
c log x2 131.78 -4.77 -14.12 (.007) (ns) (>0.001) |
0.48 (>0.001) |
Weaver and Frederick, 1974a |
||
log (y/1-y) = a +
b log (x1/x2) -0.70 0.235 (ns) (0.059) |
0.17 (0.059) |
Beattie et al., 1989 |
||
y = a + b log
x2 98.07 -14.35
(>0.001) (>0.001) |
0.47 (>0.001) |
This study |
||
where: y = percent
of nodules occupied by inoculant rhizobia. x1 = number of inoculant rhizobia
applied per seed and x3 = number of inoculant rhizobia applied per 2.5 cm of row. x2 = most probable number of
indigenous rhizobia per g soil. |
|
|
||
|
|
|
||
occupancy
by inoculant rhizobia, achieved in these trials across a wide range of
environments. Inoculants were applied
at realistic economic rates, which, indicates that existing inoculation
technology may be adequate for successful nodule establishment of inoculant
rhizobia. However, while nodule
occupancy by inoculant rhizobia was significantly correlated with percent
increase in yield due to inoculation (r = 0.43, p < 0.02), greater than 50%
nodule occupancy by inoculant strains did not guarantee a significant yield
response to inoculation (Figure 4.2, Table 4.3). This was perhaps due to the high effectiveness of indigenous
rhizobial populations. A significant
inoculation response was achieved in all trials where the ratio of applied to
indigenous rhizobia exceeded 1000 to 1, and in only 2 trials, both with bush
bean, where this ratio was less. These
results support conclusions reached previously (Chapter 2) that where yield is
limited by insufficient soil N, size of the indigenous rhizobial population is
the primary environmental factor determining the ability of inoculation to
increase yield.
Competitive success of inoculant strains
was inversely and significantly correlated (r = ‑0.59, p = 0.001) with
the competitive ability of indigenous rhizobial populations as well as their
size. Competitiveness of indigenous rhizobial populations can be expressed as
the ratio of nodule occupancy by indigenous rhizobia to their number in the
soil (percent occupancy by indigenous rhizobia/LOGR). This ratio provides both
a measure of the strength of the competition barrier presented by the
indigenous population and a means to compare the relative competitiveness of
rhizobial populations across sites
Table 4.3 Competitive
success of inoculant strains in relation to indices of the size and
competitive strength of indigenous rhizobial populations. |
|||||||
Site No. |
Legume Species |
Log (1+MPN Indigenous Rhizobia) |
Indigenousa Competition Barrier |
Nodule Occupancy by Inoculant Rhizobia (%) |
Ratio ofb Applied to Indigenous |
Inoculation Response (p < 0.10) |
|
|
|
|
|
|
|
|
|
1 |
P.lunatus |
0.26 |
31.6 |
91.7 |
6002 |
* |
|
2 |
|
1.79 |
11.0 |
80.2 |
137 |
|
|
3 |
|
0.26 |
23.6 |
93.8 |
10016 |
* |
|
4 |
|
2.49 |
20.4 |
49.0 |
18 |
|
|
5 |
|
1.38 |
10.6 |
85.4 |
132 |
|
|
1 |
V. |
1.74 |
19.1 |
66.7 |
94 |
|
|
2 |
unguiculata |
3.36 |
13.6 |
54.2 |
2 |
|
|
3 |
|
1.28 |
3.3 |
95.8 |
227 |
|
|
4 |
|
4.56 |
11.4 |
47.9 |
<1 |
|
|
5 |
|
2.45 |
13.6 |
66.7 |
3 |
|
|
1a |
A. hypogaea |
0.78 |
88.3 |
31.3 |
2479 |
* |
|
3a |
|
0.78 |
44.2 |
65.6 |
1892 |
* |
|
1a |
L. |
3.22 |
28.8 |
7.3 |
2 |
|
|
3a |
leucocephala |
3.77 |
24.3 |
8.3 |
1 |
|
|
5a |
L. tingeatus |
1.20 |
9.7 |
88.3 |
130 |
|
|
5a |
T. repens |
0.26 |
16.0 |
95.8 |
294 |
|
|
1 |
P. vulgaris |
0.90 |
6.9 |
93.8 |
456 |
* |
|
2 |
|
1.97 |
5.8 |
88.5 |
17 |
|
|
3 |
|
0.48 |
35.0 |
83.3 |
1009 |
* |
|
4 |
|
2.64 |
1.6 |
95.8 |
24 |
* |
|
5 |
|
1.51 |
3.3 |
95.1 |
44 |
|
|
1 |
G. max |
0 |
0 |
100 |
na |
* |
|
2 |
|
0 |
0 |
100 |
na |
* |
|
3 |
|
0 |
0 |
100 |
na |
* |
|
3a |
|
0 |
0 |
100 |
na |
* |
|
4 |
|
0 |
0 |
100 |
na |
* |
|
5 |
|
0 |
0 |
100 |
na |
|
|
a b |
Percent nodule occupancy
by indigenous rhizobia/log (1 + MPN
of indigenous rhizobia). Number of inoculant
rhizobia applied/MPN of indigenous rhizobia per g soil. |
|
|||||
(Table
4.3). For example, at the two sites
where peanut was grown (sites la and 3a), numbers of indigenous rhizobia were
equal, yet, inoculant strains occupied less than half the number of nodules at
site 1a as they did at site 3a. Using
the ratio defined above, it can be seen that indigenous rhizobia at site 1a
were twice as competitive as those at site 3a and presented a much stronger
competitive barrier to nodule occupancy by inoculant strains. Indeed, the Bradyrhizobium sp. population present at
site 1 was also more competitive on cowpea and on lima bean than that at any
other site (Table 4.3). With the
exception of indigenous rhizobia nodulating cowpea, the next most competitive
indigenous population was that present at site 3. Environmental conditions at sites 1 and 3 were harsher than at
the remaining sites (higher soil temperatures and lower mean annual rainfall)
(Table 2.1) indicating that better adaptation to prevailing environmental
conditions by indigenous rhizobia may also contribute to their
competitiveness. With the exception of
site 3, populations of Rhizobium
Leguminosarum bv phaseoli presented
a comparatively weak competition barrier across sites. This may help to explain the consistently
anomalous results obtained with bush bean at these sites (discussed above).
Sub‑groups
of the cowpea miscellany, Bradyrhizobium sp.
Considerable
diversity exists in the relative effectiveness of populations of indigenous Bradyrhizobium sp. on different host
legumes (Singleton and Tavares, 1986).
This diversity is reflected in differences in the size of bradyrhizobial
populations capable of nodulating homologous hosts and their competitiveness
with the
different
hosts. Cowpea, lima bean, peanut, and
siratro are all nodulated by rhizobia classified in the Bradyrhizobium sp. group. However, MPN counts of indigenous
rhizobia capable of nodulating these legumes are substantially different within
the same soil sample from a given site (Table 2.2). At all sites, MPN counts of indigenous Bradyrhizobium sp. were highest on cowpea and siratro (M. atropurpureum), the more promiscuous of
these hosts. A smaller population of
these rhizobia nodulated peanut, and, a considerably smaller proportion of the
population was able to nodulate lima bean.
Relative effectiveness of indigenous bradyrhizobia from 3 MauiNet sites
was evaluated on these 4 hosts.
Effectiveness of nodule crushates on
cowpea was roughly normally distributed with approximately two‑thirds or
more of the crushates forming moderately effective to effective symbioses and
the remaining crushates divided between forming highly effective or ineffective
symbioses (Table 4.4). A greater
proportion of effective to highly effective crushates were observed on cowpea
at site 1 compared to the other sites. Effectiveness profiles of the crushates
were strikingly different on the other legumes (Table 4.4). Across sites, 56‑84% of the crushates
either failed to nodulate or formed ineffective nodules on lima bean resulting
in a much lower proportion of the crushates forming moderately effective to
effective symbioses. Thirty percent or more of the crushates failed to nodulate
or formed ineffective nodules on peanut. However, at sites 1 and 4 a greater proportion
of the crushates was moderately effective and, at site 4, close to half of the
crushates were no different in effectiveness than inoculant
Table 4.4 Relative
effectiveness of cowpea nodule crushates obtained from 3 Maui field soils on
4 legumes that nodulate with Bradyrhizobium
sp. |
|||
Site 1 - Hashimoto
Farm |
Site 3 - Kula Agricultural Park |
Site 4 - Haleakala Station |
|
Nodulates Legume Yesa No Species HE E M I |
Nodulates Yes No HE E M I |
Nodulates Yes No HE E M I |
|
__________% _________ |
__________% _________ |
__________% _________ |
|
V.
unguicuiata 21b 55 19
5 0 |
11c 46
19 24 0 |
17d 52
14 17 0 |
|
M. atropurpureum
0 3 77 20 0 |
0 20 58 22
0 |
0 47 44 9
0 |
|
P.lunatus
3 10 3 66 18 |
6 22 16 24
32 |
9 12 0 79
0 |
|
A.hypogaea
0 18 32 42 8 |
0 14 14 21
51 |
0 44 26 6
24 |
|
a HE _ highly
effective; E = effective; M = moderately effective; and I = ineffective. b Percentage
of 38 crushates. c Percentage of 37
crushates. d Percentage
of 35 crushates. |
|
||
strains.
All of the crushates were able to nodulate siratro, yet, a higher percentage of
the crushates from all sites formed only moderately effective symbioses on this
species. Site 1 yielded a higher percentage of ineffective crushates, while
fewer ineffective and a roughly equivalent proportion of effective crushates
were obtained at site 4. Clearly, the relative effectiveness of the indigenous
bradyrhizobial population nodulating cowpea is patently different on the other
host legumes. These observations agree with those of Singleton and Tavares
(1986) who found that, within a soil, the range of effectiveness of indigenous
rhizobial isolates obtained from nodules formed on cowpea, lima bean, and
peanut and inoculated back onto the same hosts differed. These authors did not,
however, characterize the effectiveness of isolates from any one of the hosts
on the others. Hence, the nature of differences observed in the range of
effectiveness of the isolates could not be determined. To examine the nature of
these differences, effectiveness of crushates was determined on cowpea and
performance of crushates in the resulting effectiveness groupings determined
for the other species (Tables 4.5‑4.7).
Population effectiveness profiles
differed for the other hosts. The extent of differences in crushate
effectiveness varied depending on site. At sites 1 and 4, only 17‑18% of
the crushates within the effectiveness groupings highly effective (HE),
effective (E), and moderately effective (M) for cowpea, were also effective on
lima bean (Tables 4.5 and 4.7). At site
3, this proportion was higher (46%) (Table 4.6). However, greater host/crushate incompatibility for infection was
observed at sites 1 and 3, where 18 and 32%, respectively, of all crushates
failed to modulate lima bean. In
contrast, all crushates from site 4 modulated lima bean, yet, a higher
proportion of crushates were incompatible for effectiveness (79%) (Table
4.4). These trends appear to be
reversed for peanut where at site 3, fewer of the crushates effective on cowpea
were also effective on peanut (21%) (Table 4.6), whereas, sites 1 and 4 yielded
a higher proportion of crushates effective on both species (50 and 68%,
respectively) (Tables 4.5 and 4.7).
Unlike lima bean, one fourth of all crushates failed to modulate peanut
at site 4, whereas, only a small percentage (6%) of those modulating this host
were ineffective. Similar to lima bean,
crushates incompatible for infection with peanut were observed at sites 1 and
3. More than half the crushates at site
3, but, only 8% at site 1, failed to modulate peanut. Effectiveness profiles of cowpea and siratro were quite similar
at all sites, however, a few crushates were identified for each site that were
effective on cowpea, but, not on siratro and visa versa.
The widest divergence in effectiveness
profiles were those observed between lima bean and peanut. Profiles again varied according to
site. Of the crushates effective on
lima bean; 33%, 81%, and 100 were ineffective or failed to nodulate peanut at
sites 1, 3, and 4, respectively (data not shown). Of all crushates that were ineffective or failed to nodulate lima
bean; 47%, 19%, and 92% were effective on peanut at sites 1, 3, and 4,
respectively. In general, these two
legumes shared a larger proportion of crushates in common with cowpea and
siratro than with each other.
Table 4.5
Effectiveness of 38 cowpea nodule crushates from site 1 soil on cowpea and
their corresponding effectiveness on lima bean, peanut, and siratro. |
||
Distribution of
effectiveness of 38 crushates on V. unguiculata: |
|
|
Highly Effective (HE) Effective (E) Moderate (M) |
Ineffective (I) |
|
8 21 7 |
2 |
|
Nodulates Nodulates Nodulates Yesa No Yes
No Yes No HE
E M I HE E
M I HE E
M I |
Nodulates Yes No HE
E M I |
|
M. atropurpureumb 0
0 7 1 0 0 1 11 3 0 0 0 4
1 0 |
0
0 1 1 0 |
|
P. lunatus 1
0 0 5 2 0 3 1 14 3 0 1 0
5 1 |
0
0 0 1 1 |
|
A.hypogaea 0
1 3 4 0 0 3 7 11
0 0 3
1 1 2 |
0
0 1 0 1 |
|
a HE = highly
effective; E = effective; M = moderately effective; and I = ineffective. b Of the total
number of crushates, 8 were not tested on this species. |
|
|
Table 4.6
Effectiveness of 37 cowpea nodule crushates from site 3 soil on cowpea and
their corresponding effectivenesson lima bean, peanut, and siratro. |
||
Distribution of
effectiveness of 37 crushates on V. unguiculata: Highly Effective
(HE) Effective (E) Moderate (M) 4 17 7 |
Ineffective (I) 9 |
|
Nodulates Nodulates Nodulates |
Nodulates |
|
Yesa No Yes
No Yes No HE E
M I HE E M
I HE E
M I |
Yes No HE E
M I |
|
M.
atropurpureum 0 2
2 0 0 0 3 11 3 0 0 2 5
0 0 |
0 0
3 5 0 |
|
P. lunatus 1 0
0 2 1 1 4 3 5 4 0 3 1
2 1 |
0 1
2 0 6 |
|
A.hypogaea 0 1
0 2 1 0 2 2 1 12
0 1 0 2
4 |
0 1
3 3 2 |
|
a HE = highly
effective; E = effective; M = moderately effective; and I = ineffective. |
|
|
Table 4.7
Effectiveness of 35 cowpea nodule crushates from site 4 soil on cowpea and
their corresponding effectiveness on lima bean, peanut, and siratro. |
||
Distribution of
effectiveness of 35 crushates on V. unguiculata: |
|
|
Highly
Effective (HE) Effective (E) Moderate (M) 6 18 5 |
Ineffective (I) 6 |
|
Nodulates Nodulates Nodulates |
Nodulates |
|
Yesa No Yes
No Yes No HE E
M I HE
E M I HE E M I |
Yes No HE
E M I |
|
M. atropurpureumb 0 3 3
0 0 0 9 9
0 0 0 2 1
2 0 |
0 2
2 1 0 |
|
P. lunatusb 0 0 0
6 0 3 1 0
13 0 0 1 0 4
0 |
0 2
0 4 0 |
|
A.hypogaeab 0 3 0
1 2 0 6 6
1 4 0 3 1
0 1 |
0 3
2 0 1 |
|
a HE = highly effective; E =effective; M =
moderately effective; and I = ineffective. b Of the total number of crushates, 1 was not
tested on this species. |
|
|
Doku (1969) used mixtures of nodule
crushates to examine the cross‑infection patterns in lima bean, peanut,
soybean, and cowpea. He found that a
mixture of effective nodule crushates from either cowpea or lima bean failed to
nodulate peanut. He also reported that
lima bean nodulated freely with a mixture of effective nodule crushates from
peanut, soybean, cowpea, and bambara groundnut. We used crushates of single nodules as inoculants in this study
and found that lima bean was considerably more specific, and, peanut less
exclusive than previously reported.
In summary, cowpea and siratro had
similar profiles in terms of both invasiveness and effectiveness. Peanut appears to be more specific in terms
of nodulation and shows greater specificity for effectiveness than either
cowpea or siratro. Lima bean appears to
be more specific in terms of effectiveness and shows greater specificity for
infection than either cowpea or siratro.
Competition
for nodule occupancy among inoculant rhizobia.
To
investigate the effects of environmental variation on interstrain competition,
4‑8 legumes grown in as many as 5 environments were inoculated with an
equal mixture of 3 serologically distinct strains of homologous rhizobia. For each legume species, except clover (T.
repens), one of the 3 inoculant strains was shown to be a poor competitor
across all environments (Figures 4.3‑4.8). Competition for nodule occupancy between the remaining 2 strains
for each species varied between sites and appeared to be related to climatic
and soil variables. For a list of
legume hosts and strains see Table 2.2 (Chapter 2).
Competition for nodule occupancy on
soybean (G. max) was exclusively between inoculant strains as there were no
indigenous Bradyrhizobium
japonicum at any of the
sites. USDA 110 and USDA 138 were the 2 most successful
competitors on soybean, occupying on average across all sites 42% and 50% of
nodules formed, respectively (Figure 4.3).
USDA 136b
failed to be recovered from nodules at site 3, was recovered in 5% or less of
the nodules at sites 1 and 2, and occupied between 10% and 16% of the nodules
from the remaining sites. Nodule
occupancy by this strain was always significantly less than that of USDA
138 and only at site 5
was not significantly less than that of USDA 110 (Figure 4.3). Nodule occupancy by USDA 136b was significantly correlated with
soil minimum temperature (at 10 cm for the first 10 days following planting) (r
= ‑0.87, p = 0.015) and clay content (r = ‑0.69, p = 0.056), where
this strain was more successful at the cooler sites and in soils with lower
clay content.
Competition for nodule occupancy between
USDA 110 and USDA
138 also varied according
to site (Figure 4.3). Nodule occupancy
between these two strains was not significantly different at sites 1 or 4. USDA 110 occupied a significantly greater
proportion of nodules recovered at sites 2 and 3, whereas, USDA
138 occupied
significantly more at sites 3a and 5.
In general, USDA 110 had
higher nodule occupancy at the warmer locations and in higher clay soils (r =
0.87, p = 0.015 and r = 0.69, p = 0.056, respectively). USDA 138 was the more successful competitor
in the cooler environments (r = ‑0.60, p = 0.09).
These results differ from those of
Weber and Miller (1972) who found nodule occupancy by serogroup 110 on soybean
cultivar 'Lee' to decrease with increasing soil temperature. Kvien and Ham (1985), however, reported that
USDA
138 and USDA
110 were equally successful
competitors at both high (30 C) and low (15 C) soil temperatures on 4 soybean
cultivars. Both of these experiments
were conducted in controlled environment chambers which limited other
environmental variability to which field trials are subject.
George et al. (1987) and Abaidoo et al.
(1990) investigated interstrain competition between USDA 110, USDA 138, and
USDA 136b at 3 and 2 field sites, respectively. In agreement with the results reported here, these authors found
USDA 110 to be a good competitor for nodule occupancy across sites. However, in contrast with results reported
here, George et al. (1987), found USDA 138 to be an extremely poor competitor,
occupying less than 5% of nodules formed across sites. USDA 110 was found to consistently occupy greater
than two‑thirds of nodules formed while USDA 136b occupied the remainder.
Abaidoo et al. (1990) found the competitive ability of USDA 138 to be
equivalent to that of USDA 136b (33% and 37%, respectively) across sites. However, both strains occupied significantly
fewer nodules than USDA 110 (68%) across sites. No significant relationship between competition for nodule
occupancy and either soil temperature or type was reported in either of these
experiments. Average soil temperatures
in the experiment of George et al. (1987) ranged from 20.7 C to 25.3 C and were
22 C and 25 C at the two sites used by Abaidoo et al. (1990). Average soil temperatures in the first 10
days following planting in the trials reported here ranged from 20.5 C to 30.8
C, and, were not different from average soil temperatures
reported
across the crop duration (Table 2.1).
Perhaps the more extreme temperatures recorded in these experiments
provided more environmentally challenging conditions for these organisms,
which may have resulted in the observed temperature‑related differences
in nodule occupancy by these strains.
While one effect of elevated temperature may be on differential survival
of rhizobia in the rhizosphere, neither Abaidoo et al. (1990), nor Moawad et
al. (1984) found a significant relationship between size of the rhizosphere
population of different rhizobial strains and their nodule occupancy. In accord with results reported here, a
positive correlation between increased nodule occupancy by USDA 110 and soil
clay content has also been reported by Weaver and Frederick (1974a). Soil temperature and clay content may be
influencing nodule occupancy by inoculant rhizobia through effects on bacterial
motility, chemotaxis, or hormone production.
All of these activities are intrinsic microbial characteristics that
have been suggested as mechanisms that may enhance the ability of rhizobial
strains to initiate root infections (Bauer, 1981).
In competition for nodule occupancy on lima bean, TAL 169 failed
to occupy any of the nodules formed at the 5 sites. Nodule occupancy by the other strains used, TAL 22 and TAL 644,
differed significantly at all sites (Figure 4.4). TAL 644 was the most competitive of the 2 strains at four of the
five sites. However, TAL 22 was the
more successful competitor at site 1.
While site 1 had the highest average soil temperature, nodule occupancy
by these two strains was not significantly correlated with temperature or any
of the other environmental variables examined, including, indigenous
bradyrhizobial population size.
For
cowpea, TAL 658 was not detected in any of the nodules recovered at any of the
sites. Nodule occupancy by TAL 173 and
TAL 209 differed significantly at all sites (Figure 4.5). Two genotypes of cowpea were used in these
trials, and, rather than being related to details of the environment, nodule
occupancy by these strains was more closely related to cowpea genotype. TAL 173 was the more successful competitor
on V. unguiculata cv Big Boy, whereas, TAL 209 occupied a significantly
greater proportion of nodules on V. unguiculata cv Knuckle purplehull.
TAL
1797 was identified as a poor competitor in these trials as it was not detected
in bush bean nodules from sites 2, 3, or 5 and occupied less than 6% of nodules
tested from the other sites (Figure 4.6).
While nodule occupancy by TAL 182 and TAL 1383 did not differ
significantly at any of the sites, nodule occupancy by TAL 1383 was
significantly correlated with soil sodium content (r = 0.89, p = 0.016) and
inversely related to soil clay content (r = ‑0.69, p = 0.056).
For
the legume species, soybean, lima bean, cowpea, and bush bean, nodule occupancy
by individual inoculant strains was correlated (either positively or inversely)
with minimum soil temperature and clay content at p = 0.14 or lower. Although correlation coefficients were not
highly significant for most strain/species combinations, the trend was evident
for all strain/species combinations.
Other than the correlation between soil sodium content and bush bean
nodule occupancy
by
TAL 1383 as mentioned above, none of the other environmental variables examined
were significantly correlated with competition among inoculant strains for
nodule occupancy. Soil acidity has been
correlated with nodule occupancy in other studies (Damirgi et al., 1967). This relationship and effects of moisture
stress could not be evaluated in this study as more acidic soils were limed and
fields irrigated to remove these variables as limitations to maximum yield.
Considering the extent of differences between the 5 environments, however, it
is remarkable that so few variables were found to significantly influence
competition for nodule occupancy between inoculant rhizobia. This result supports the suggestion of
George et al. (1987) that highly competitive inoculant strains can be
identified that will perform well across a range of environments. However, failure of at least one of the
three inoculant strains to compete well (or at all) in these environments
cautions against the use of single strain inoculants, particularly in more
stressful environments.
Competition
for nodule occupancy for the remaining legume species could not be correlated
with the environmental database as there were not a
sufficient number of observations across sites. However, significant differences in nodule occupancy were
observed.
TAL
169 and TAL 173 were not detected in
nodules sampled from peanuts
grown at site 1 and were poorly competitive against both TAL 658 and indigenous
bradyrhizobia at site 3a (Figure 4.7).
Although TAL 658 was the most competitive of the inoculant strains, it
did not prove to be highly competitive against the indigenous bradyrhizobia
which numbered only 5 g‑1 soil at both sites.
TAL
582 was not recovered from nodules of L. Ieucocephala
grown at either site 1a or 3a (Figure 4.7). Failure of this strain to compete successfully for nodule
occupancy against TAL 82, TAL 1145, and other Rhizobium sp. strains has been reported previously (Moawad and
Bohlool, 1984). There was no
significant difference in nodule occupancy by TAL 82 and TAL 1145, both of
which failed to compete successfully for nodule occupancy with indigenous
rhizobia that were present in excess of 103 g‑1 soil at both
sites.
Tinga
pea (L. tingeatus) and white clover (
T. repens) were grown only at site
5. TAL 1402 proved to be a poor
competitor for nodule occupancy on tinga pea (Figure 4.8). While, TAL 634 and TAL 1236 proved to be
equally competitive in this trial.
Nodule occupancy by the 3 strains used to inoculate clover did not
significantly differ.
In summary, factors affecting
competition for nodule occupancy were different for the 2 aspects of
competition addressed in this study.
Competition between inoculant and indigenous rhizobia was most strongly
influenced by the size and competitiveness of the indigenous rhizobial
population. Whereas, competition
between inoculant strains appeared to be more related to soil and climatic
factors and host genotype. This result
may reflect the influence of environmental factors on differential survival of
inoculant strains, or, their possible effect on the activity of inoculant
rhizobia. Highly competitive inoculant
strains and non‑competitive strains were identified for most legume
species in all environments.
CHAPTER 5
Effect
of Nitrogen Source on the Growth and Phenology of Soybean and Bush Bean
Introduction
Soybean
(Glycine max) and bush bean (Phaseolus vulgaris) are twoeconomically
important grain legumes that are grown in diverse environments throughout the
world. Both are able to form symbiotic
relationships with the soil inhabiting, N2‑fixing bacteria,
rhizobia, in the groups Bradyrhizobium
japonicum and Rhizobium leguminosarum
biovar phaseoli, respectively. The symbiosis between these legumes and
their homologous rhizobia results in the conversion of atmospheric N2
to plant protein. The ability of
leguminous plants to obtain the N required for their growth and reproduction
from both soil and symbiosis sets them apart from other economically valuable
crops, such as cereals, that rely solely on soil N assimilation to satisfy
their N requirements. Soils are more
often deficient in N than in any other element, consequently, N is the most
common nutrient limiting plant growth, particularly in the tropics (Atkins,
1986). Increasing yield through
application of nitrogenous fertilizers is costly, may have adverse
environmental consequences, and is often not a viable option for farmers in
developing countries due to its limited availability. The legume‑Rhizobium symbiosis has been exploited for many years to
try to reduce dependence on N fertilizers without compromising crop yield (Fred
et al., 1932). While yield of symbiotic
plants may often be comparable to that of N fertilized plants (Summerfield, et
al., 1977; Imsande, 1989; Kucey, 1989), it has been shown that plants relying
on soil and symbiotic N for growth may achieve
only 80‑90% of the yield possible through N fertilization (Table 2.7;
Silsbury, 1977; Ryle et al., 1979).
Bush bean, in particular, is notorious for symbiotic inefficiencies
(Graham, 1981; Piha and Munns, 1987).
This crop can respond significantly to fertilizer N application in low‑N
soils in the absence of other limitations to yield, but, yield of symbiotic
crops in the same soils frequently falls short of expectations (Figure 2.1 and
Appendix 2).
Numerous
soybean and a few bush bean models have been developed in recent years to try
to predict crop phenology (timing of developmental stages) and yield under
varying environmental conditions (Major et al., 1975; Wann and Raper, 1979;
Hadley et al., 1984; Hodges and French, 1985; Salado‑Navarro et al.,
1986a,b; Sinclair et al., 1987; Jones et al., 1989). Few of these models consider N dynamics. The development,
calibration, validation, and refinement of models to predict performance of
field crops is an immense undertaking requiring information from, and
collaboration between, researchers from many scientific disciplines. These models, by their nature, are
simplified representations of real cropping systems that are designed to study,
understand, and make predictions about the complex interactions that take place between
plants and their environment. Because
of the complexity of the cropping system and our inability to measure all variables
and their interactions, decisions must be made about which processes will be
considered in a model, the detail with which each process is described, and
level of interaction between processes. These will ultimately be determined by
the purpose for which the model is intended (model objectives). SOYGRO V5.42 (Jones et al., 1989) is one
such model. The SOYGRO model was
originally designed to predict crop yield as a function of irrigation
management, hence, weather, crop genetic potential, and soil water relations
have been most extensively modeled.
Because N is present in numerous essential
compounds, effects of N deficiency on crops are dramatic. In general, N deficiency causes a reduction
in growth rate and general chlorosis, often accompanied by early abscission of
older leaves (Salisbury and Ross, 1985).
Recently, it has been shown that N deficiency hastens crop maturity in
soybean (George et al., 1990). Most
legume crop models, including SOYGRO, assume that plants have sufficient N for
maximum growth. This assumption is not
problematic if growth and yield predictions are to be made for crops grown
under high N conditions. However, for
these models to be of broader applicability and address problems common to crop
production in the developing world, the effects of nutrient insufficiencies,
particularly N, on crop growth should be addressed.
When modeling the development and yield
of legumes, incorporating subroutines to handle N assimilation are complicated
by the need to model the symbiotic process.
The metabolic cost of N assimilation differs for root uptake and N2
fixation primarily due to the high energy requirement of the nitrogenase enzyme
and cost involved in developing and maintaining nodule tissue (Imsande, 1988;
Lynch and Wood, 1988). Increased cost
of N2 fixation in symbiotic plants may result in differences in
developmental and growth rates due to diversion of energy to fix N2
that might otherwise have been used for growth. In N deficient soils, this cost would be amortized by the benefit
derived from obtaining fixed N.
Developing models that can simulate crop growth under varying sources
and supplies of N requires an understanding of the effects of N source on plant
development and yield.
This work was undertaken to investigate
the effect of N source on growth and yield of soybean and bush bean. The objectives of this study were to
ascertain whether: (i) crops relying on soil, symbiotic, or fertilizer N
differed in their growth characteristics: (ii) symbiotic plants developed
similarly to N fertilized plants; (iii) any effects of N source on crop
development were related to final yield; and (iv) the growth simulation model,
SOYGRO V5.42, could accurately predict phenology and yield of soybean grown in
different environments.
Sites were selected and dates of
planting varied in this study to provide differences in both temperature and
photoperiod in order to establish whether any differences in development caused
by N source were independent of climatic effects. Well characterized sites, equipped with weather stations to
record climatic data, were selected from among those in the Maui Soil, Climate,
and Land Use Network (MauiNet) (Soil Conservation Service, 1984) on the island
of Maui, Hawaii. Weather, site, and
soil information were entered into the SOYGRO crop growth simulation model
(Jones et al., 1989) and soybean crop growth was simulated. Predictions of the timing of phenological
events, duration of growth phases, biomass accumulation, and seed yield were
compared with field data. The model was
assessed for its ability to simulate growth under non‑N limiting
conditions. The need to consider N
nutrition and symbiotic status of leguminous crops in order to generate
realistic predictions of crop growth and development was ascertained.
Materials
and Methods
Field
inoculation trials. Effect of N source on biomass and N
accumulation, phenology, and seed yield of soybean (G. max cv Clark IV, P.
Cregan, USDA Nitrogen Fixation Laboratory, Beltsville, MD) and bush bean (P.
vulgaris cv Bush Bountiful) was assessed in field trials conducted at sites 1,
3a, 4, and 5 (Table 5.1). General
experimental approach, soil amendments, planting density, inoculation
procedures, enumeration of indigenous rhizobial populations, and early and
final harvest protocols have been described previously (Chapter 2).
In these trials, additional biomass
harvests were performed at growth stages V4 (4 nodes on the main stem), R5/R6
(mid pod‑fill), and R7 (physiological maturity) (Fehr, et al., 1971) at
sites 1, 3a, and 5. For each plot,
plants were cut at the soil surface from 3.0 linear m of row (1.8 m2)
for the V4 and R5/R6 harvests and from 4.5 linear m of row (2.7 m2)
for the R7 harvest. Fresh weight of the
sample was determined immediately. A
subsample of 10‑15 plants was taken to determine moisture content and a 5
plant subsample taken for determination of leaf area and dry weight of
component parts. Fresh weight of both
subsamples was taken in the field and average number of nodes on the main stem
(V stage) recorded. The larger
subsamples from all plots were dried, weighed, ground, and analyzed for N
content as described previously (Chapter 2).
Leaves were removed from plants in the smaller subsamples and leaf area
determined with a Licor LI‑3100 leaf area meter. Leaves and stems were dried at 70 C to
constant weight and weighed separately.
Crop
phenology and growth analysis. Crop phenology was recorded every few
days in the field from emergence to physiological maturity according to the
stage of development descriptions of Fehr et al. (1971). Crop growth rate (CGR) and N assimilation
rate (NAR) were calculated by dividing the net increase in biomass or N
assimilated by the number of days between harvests. Leaf weight ratio (LWR)
equalled leaf dry weight divided by total shoot dry weight. Specific leaf area (SLA) was calculated by
dividing leaf area (cm2) of the subsample by its leaf dry weight
(g). Total leaf dry weight (Lw) (g nit)
was determined by multiplying dry weight of above ground biomass by LWR. Leaf area index (LAI) was calculated by
multiplying LW by SLA and dividing by 10,000.
Seed fill duration was calculated as days to R7 minus days to R4 (Fehr
et al., 1971). Growing degrees days
(GDD) were determined by taking the sum from sowing to first flower and from
sowing to physiological maturity of the mean daily air temperature minus a base
temperature of 7.8 C (Hadley et al., 1984).
Experimental
design and data analysis. These trials were incorporated
into the larger field inoculation trials described in Chapter 2. Trials were part of a split‑plot
design with four replications. Legume
species were assigned to mainplots and N‑source treatments confined to
subplots. All crop growth data were
analyzed using the analysis of variance procedures of PC‑SAS (SAS
Institute, 1986). Data were analyzed
first by site and LSD values calculated for mean separation. Data were then subjected to combined analysis
Table 5.1 Elevation, planting date, days to
first flower (R1), growing degree days and daylength at R1, and average soil
and air temperature during crop growth of soybean and bush bean at 4 field
sites on Maui, HI. |
|
|||||||||
No. |
Site Legume
Elevation Planting
Name Species (m) Date |
Days to First Flower |
GDDa to R1 |
Day- length at R1 |
Temperature Cb
Air Soil (10 cm) |
|||||
|
|
|
|
|
|
|||||
1 |
Hashimoto Farm G. max
37 4/08/87 P. vuigaris 3/24/87 |
27 33 |
423 463 |
12.7 12.8 |
23.1 29.3 |
|||||
3a |
Kula Agric.
Park G. max 366 5/14/87 P. vulgaris |
31 32 |
445 460 |
13.2 |
22.9 27.7 |
|||||
4 |
Haleakala Station G. max 660 6/08/87 P. vuigaris |
36 36 |
472 472 |
13.1 |
21.5 22.5 |
|||||
5 |
Tengan Farmc G. max 670
10/20/87 P. vulgaris 10/28/87 |
37 33 |
471 415 |
10.9 |
19.3 21.8 |
|||||
a b c |
Growing degree days calculated using a base
temperature of 7.8 C (Hadley, et al., 1984). From sowing to physiological maturity of
soybean at each site. From Pulehu Farm (MauiNet) weather station
located 0.75 km north. |
|
|
|
|
|||||
(McIntosh,
1983) across sites to evaluate main effects of site and associated
interactions.
Use of
SOYGRO and interpretation of output. Soil, site, and weather data for all
trials were entered into SOYGRO V5.42 (Jones et al., 1989). No specific genetic coefficient file was
available for the soybean variety Clark IV, therefore, the genetic coefficient
file for general maturity group IV soybean was used. Simulations were run for each site under conditions of no water
stress as trials were conducted under irrigated conditions. Predicted dates of emergence and first
flower were compared with field data.
Two adjustments, recommended by J.W. Jones and L.A. Hunt (personal
communication), were made to the model input files to adjust simulated
flowering dates to match those observed.
Minimum temperature for optimum crop growth, TOPT1 in the CROPPARM.SBO
file, was changed from 30 C to 25 C. Duration of the photoperiod sensitive
phase during vegetative growth, VARTH[4] in the GENETICS.SB9 file, was reduced
from 5.88 to 3.00 days. Simulations were then run for each site using the
adjusted input files. SOYGRO output was
compared with development and yield of plants in the fertilizer N treatment
(Chapter 2). Nitrogen fertilized plants
were chosen for the comparison as these were most representative of N‑sufficient
plants. Phenophases of the model output
did not correspond exactly to phenophases at each biomass harvest. Therefore, biomass predicted by the model on
the date of each biomass harvest of N fertilized plants was used for
comparison. Where simulations ran beyond observed crop duration, dates of
maximum predicted biomass accumulation and harvest maturity (R8) were plotted.
Use of the BEANGRO model. Phenology and growth
analysis data for bush bean were assembled into a database for comparison with
output from the BEANGRO model (J.W. Jones and G. Hoogenboom, personal
communication). No appropriate genetic
coefficients were currently available for bush varieties of P. vulgaris (L.A.
Hunt, personal communication), hence, obtaining reliable simulation output was
not possible. Comparison between
simulated and observed bush bean results awaits development of these genetic
coefficients.
Results
and Discussion
The effect of N source on phenology and
yield of soybean and bush bean was evaluated in 4 different environments. Sites were planted at different times of the
year and were located at different elevations. These provided differences in
both photoperiod and temperature regimes (Table 5.1). While all growth, development, and yield variables differed
significantly between sites (Appendix 7), the effect of changing N source on
these variables, in N limited environments, was consistent across sites
(Figures 5.1‑5.3 and Figures 5.6‑5.8).
Effect
of N source on crop phenology. Both vegetative and reproductive
development were affected by changing N source in the two crops. In general, vegetative growth was
accelerated (Figure 5.1) and reproductive development delayed (Figure 5.2 and
Appendix 7.1) by N sufficiency. These
results agree with those of George, et al. (1990). In the trials reported here,
delay in reproductive maturity resulted primarily from an increase in seed fill
duration (Figure 5.3) as the time of flowering (R1/R2) was not affected (Figure
5.2). Observed differences in time of
flowering between sites were temperature related as critical daylength for the
soybean genotype Clark IV was met at all sites (Table 5.1). Similar to the report of George et al.
(1990) a strong relationship was observed between time of flowering and growing
degree days (GDD).
Differences in vegetative growth
between N source treatments in both crops were apparent by full bloom (R2) when
the rate of leaf appearance in N fertilized plants was as much as 29% greater
than that in uninoculated plants (Figure 5.1).
Differences in vegetative development between the N source treatments
were not significant for either soybean or bush bean at site 5. Available soil N was shown to be sufficient
to meet the N requirement of crops grown at this site (Chapter 2), hence, there
was no N source treatment effect. Lack
of differences between the treatments at this site, however, indicates that
developmental differences observed at the other sites can be primarily
attributed to plant N status. For
soybean grown at these sites, N fertilized plants had 37‑60% greater leaf
production by physiological maturity than uninoculated plants (Figure 5.1
A). Leaf production in symbiotic plants
was 22‑40% greater than that in uninoculated plants, but, 514% lower
than that of N fertilized plants. While symbiotic soybeans were more similar in
developmental pattern to N fertilized plants, they were not equivalent.
Differences in rate of leaf appearance
in bush bean could not be adequately assessed beyond the R4 phase in this
study. This was because the vegetative
stage of development descriptions used, that were originally developed for
soybean (Fehr, et al., 1971), were inappropriate for describing the growth
habit of bush bean.
While there were significant
differences between sites in days to full‑bloom (R2), there was no effect
of N source on flowering (R1 and R2) in either legume (Figure 5.2 and Appendix
7.1). Differences in reproductive phase
duration due to N source in soybean were evident by R4 at sites 1, 3a, and
4. In general, the duration of each
successive phase was slightly extended in N fertilized soybean compared to
uninoculated plants. This resulted in
significantly extended crop duration in the fertilizer N treatment at all
sites. Although there was no effect of
N source on vegetative growth at site 5, crop maturity was slightly delayed in
N fertilized soybean plants. Delayed
reproductive maturity of symbiotic plants was also observed at all sites except
site 5, but, differences in phase duration between these and uninoculated
plants did not occur until the later phases in reproductive development (generally
between R6 and R7).
Differences in phase duration due to N
source also occurred during the later reproductive phases in bush bean (Figure
5.2 B). With the exception of site 5,
crop duration of N fertilized bush bean was significantly extended over that of
both inoculated and uninoculated plants. No significant difference in crop
duration between inoculated and uninoculated bush bean was observed at any
site. There were, however, indigenous
rhizobia capable of nodulating bush bean at all sites. And, at R2, nodule mass on uninoculated
plants at sites 3a and 5 was not significantly different from that on
inoculated plants (Figure 2.2). Nodule
mass was significantly increased by inoculation at sites 1 and 4, but,
increased nodulation did not significantly increase N accumulation (Appendix
2). Lack of
any
difference in phase duration between these two treatments is, therefore, most
likely due to lack of any significant difference in the N status of these
plants.
Because the crop growth simulation
model SOYGRO V5.42 assumes no N limitation to crop yield, output from SOYGRO
simulations was compared with development and yield of plants in the fertilizer
N treatment. Comparison between
observed phonology of N fertilized soybean and that predicted by SOYGRO is
presented in Figure 5.4. Results from
the first simulation run (GRO 1) indicated that the model was unable to
accurately predict phonology of the soybean genotype used in these experiments with the genetic coefficients
developed for a generic maturity group IV soybean. Predicted crop duration was too long at sites 1, 3a,
and 4 and too short at site 5 (Figure 5.4 A).
Number of nodes on the main stem (V stage) was overpredicted at all
sites (Figure 5.4 B). Adjusting model
coefficients to achieve a match between observed and predicted flowering dates
(GRO 2), resulted in improved prediction of crop duration at sites 1 and 3a,
and a poorer fit to observed values at sites 4 and 5. Coefficient adjustment exacerbated the above described problem
with V stage predictions.
In general, the SOYGRO model
overestimated the rate and extent of leaf appearance in all environments,
overestimated one or more of the durations of phases between R4 and R7 (seed
filling period) at the warmer sites (sites 1 and 3a), and somewhat
underestimated this period at the cooler sites (sites 4 and 5) (Figure 5.5 A).
Prior to adjustment of model coefficients, days to flowering (R1) were also
overestimated by as much as 12 days at some sites. Simulated values for time between physiological (R7) and harvest
maturity (R8) were similar to those observed.
Accurate prediction of time to maturity
and crop yield depends on correctly predicting both the rate and extent of leaf
appearance and the time to critical developmental stages. If a model cannot predict crop phenology, it
cannot produce an accurate estimate of yield.
In line with the overestimation of node number and seed fill duration at
sites 1 and 3a, the SOYGRO model seriously overpredicted seed yield at these
sites (Figure 5.5 B). Although node
number was also overestimated at sites 4 and 5, seed yield of N fertilized
plants was underpredicted at both sites.
These contrasting effects at the warmer (sites 1 and 3a) and cooler
sites (sites 4 and 5) (Figure 5.5) may result from insufficient model
definitions of the effects of temperature on phase duration and final yield in
the soybean genotype Clark IV.
Effect
of N source on crop growth and N assimilation rates, biomass accumulation and
seed yield. Differences in crop growth rate during
different stages of development were observed between N source treatments
except at site 5 where rates were maintained at consistently low levels during
all reproductive phases for all treatments in both soybean and bush bean (Table
5.2). Crop growth rate was lowest in
uninoculated soybean, but, highest rates were observed in this treatment during
flowering at all sites. Crop growth
rate declined thereafter as growth became N limited. Growth rate of soybean was significantly increased by inoculation
and N fertilization at sites 1 and 3a.
Highest rates were observed for these treatments
during
the early pod‑filling phase.
Imsande (1989) and George et al. (1990) report similar results with
symbiotic soybean. Bush bean crop
growth rate was not enhanced by inoculation at these sites. Highest growth rates were observed in
uninoculated and inoculated bush bean during flowering at site 1 and during
early pod‑fill at site 3a. These
results were exactly reversed for N fertilized bush bean. Patterns in N assimilation rates were
similar to those observed for crop growth rate in both legumes (Table 5.3).
Significant differences between N
source treatments in leaf area index (LAI) were observed by the first harvest
(V4) (Appendix 7.6). Effects of N source on leaf weight ratio (LWR) were not
observed until mid pod‑fill (R5/R6) (Appendix 7.5), when, LWR was
increased by N sufficiency in soybean, but reduced in bush bean. Little to no effect of N source on specific
leaf area (SLA) was observed. In general, N sufficiency resulted in greater
leaf area in both legumes. Photosynthetic capacity was, therefore, enhanced in
N sufficient plants. Improved C and N
nutrition, increased rate of node production (Figure 5.1), and extended seed
fill duration (Figure 5.3) resulted in significantly increased biomass and seed
yield in N fertilized and symbiotic plants in N limited environments (Figures
5.65.8).
Leaf
weight ratio, SLA, and LAI differed significantly between both sites and legume
species at the first 3 harvests (Appendix 7.5 and 7.6). For soybean, SLA and LAI were lowest and LWR
highest at the coolest site (site 5).
These results indicate that soybean produced smaller, thicker leaves,
relatively more leaves in relation to stem, but, less total leaf area in
response to cooler
Table 5.2 Effect of N source on crop growth rate
during vegetative and Reproductive growth of soybean and bush bean at 3
field sites on Maui, HI. |
|||||||||
Species
Site N source |
Vegetative
|
Flowering |
Pod
fill Early
Late |
Crop Duration |
|||||
|
______________ kg biomass/ha/d ________________ |
||||||||
G. max 1
Uninoculated
Inoculated
N Fertilized |
12 17 18 |
63 80 85 |
38 149 180 |
12 18 -45 |
24 66 70 |
||||
3a Uninoculated
Inoculated
N Fertilized |
15 19 22 |
71 82 112 |
70 157 160 |
6 26 88 |
34 80 95 |
||||
5 Uninoculated
Inoculated
N Fertilized |
9 9 8 |
80 73 84 |
52 69 68 |
46 75 80 |
37 50 52 |
||||
P. vulgaris 1
Uninoculated
Inoculated
N Fertilized |
11 10 17 |
38 47 88 |
31 31 162 |
-20 -2 -62 |
16 19 79 |
||||
3a Uninoculated
Inoculated
N Fertilized |
20 20 30 |
104 93 171 |
132 137 136 |
77 69 83 |
74 73 93 |
||||
5 Uninoculated
Inoculated
N Fertilized |
18 14 19 |
83 72 90 |
54 70 68 |
88 87 86 |
56 57 60 |
||||
Analysis of Variance Source df |
Pr
> F |
Pr
> F |
Pr
> F |
Pr
> F |
Pr
> F |
||||
Site (ST) 2 |
<
0.001 |
0.008 |
<
0.001 |
<
0.001 |
<
0.001 |
||||
Species (SP) 1 |
0.010 |
0.324 |
0.012 |
0.052 |
0.564 |
||||
N source (N) 2 |
<
0.001 |
<
0.001 |
<
0.001 |
<
0.001 |
<0.001 |
||||
ST * SP 2 |
0.003 |
0.018 |
0.001 |
<
0.001 |
0.002 |
||||
ST * N 4 |
<
0.001 |
0.013 |
<
0.001 |
<
0.001 |
<
0.001 |
||||
SP * N 2 |
<
0.001 |
0.049 |
<
0.001 |
<
0.001 |
<
0.001 |
||||
ST * SP * N 4 |
0.989 |
0.673 |
<
0.001 |
0.002 |
<
0.001 |
||||
Vegetative = period from sowing to V4, Flowering =
period from V4 to R2, Early pod fill = period from R2 to R5/R6, Late pod fill
= period from R5/R6 to R7, Crop duration = sowing to R7. |
|
|
|
||||||
Table 5.3 Effect of N source on N assimilation
rate during vegetative And reproductive growth of soybean and bush bean
at 3 field sites on Maui, HI. |
|
|||||||||
Species
Site N source |
Vegetative |
Flowering |
Pod
fill Early Late |
Crop Duration |
||||||
|
_________________ kg N/ha/d __________________ |
|||||||||
G. max 1
Uninoculated
Inoculated
N Fertilized |
0.29 0.39 0.56 |
3.00 5.50 6.00 |
0.44 5.47 5.22 |
0.09 -0.98 -2.04 |
0.41 2.04 2.04 |
|||||
3a Uninoculated
Inoculated
N Fertilized |
0.42 0.65 0.85 |
1.45 3.53 3.45 |
1.18 5.46 4.06 |
0.02 -0.05 3.54 |
0.64 2.63 2.80 |
|||||
5 Uninoculated
Inoculated
N Fertilized |
0.37 0.37 0.32 |
2.63 2.34 2.98 |
1.14 2.30 2.05 |
1.60 2.31 2.66 |
1.10 1.54 1.69 |
|||||
P. vulgaris 1 Uninoculated
Inoculated
N Fertilized |
0.25 0.25 0.49 |
1.75 2.48 4.10 |
0.13 0.15 3.77 |
-0.67 -0.67 -5.23 |
0.24 0.30 1.82 |
|||||
3a Uninoculated
Inoculated
N Fertilized |
0.59 0.56 1.08 |
2.50 2.25 6.00 |
2.03 2.19 1.05 |
5.00 1.61 1.07 |
1.81 1.44 1.83 |
|||||
5 Uninoculated
Inoculated
N Fertilized |
0.63 0.50 0.75 |
2.96 2.40 1.96 |
0.85 1.24 1.96 |
2.01 2.06 2.52 |
1.37 1.38 1.75 |
|||||
Analysis of Variance Source df |
Pr
> F |
Pr
> F |
Pr
> F |
Pr
> F |
Pr
> F |
|||||
Site (ST) 2 |
<
0.001 |
0.048 |
<
0.001 |
<
0.001 |
<
0.001 |
|||||
Species (SP) 1 |
0.044 |
0.169 |
<
0.001 |
0.024 |
0.001 |
|||||
N source (N) 2 |
<
0.001 |
<
0.001 |
<
0.001 |
<
0.001 |
<
0.001 |
|||||
ST * SP 2 |
0.022 |
0.005 |
<
0.001 |
<
0.001 |
0.103 |
|||||
ST * N 4 |
<
0.001 |
<
0.001 |
<
0.001 |
<
0.001 |
<
0.001 |
|||||
SP * N 2 |
0.003 |
0.013 |
<
0.001 |
<
0.001 |
<
0.001 |
|||||
ST * SP * N 4 |
0.248 |
0.005 |
<
0.001 |
<
0.001 |
<
0.001 |
|||||
Vegetative = period from sowing to V4, Flowering =
period from V4 to R2, Early pod fill = period from R2 to R5/R6, Late pod fill
= period from R5/R6 to R7, Crop duration = sowing to R7. |
|
|||||||||
temperature. Reduced photosynthetic capacity would
result, which, could explain the significantly reduced yields observed in all
treatments at this site (Figure 5.6 A).
Response to lower temperature was quite different in bush bean. Leaf weight ratio, SLA, and LAI were significantly
higher at site 5 by the third harvest (Appendix 7.5 and 7.6). This indicates that more leaves in relation
to stem, with a greater leaf area were produced. This would enhance photosynthetic capacity, which, coupled with
sufficient soil N, would account for the good yield obtained in all treatments
at this site (Figure 5.6 B).
Increased biomass in response to N
application and inoculation was evident by R2 in most cases and remained
consistent throughout the crop cycle (Figures 5.7 and 5.8 and Appendix
7.2). Biomass and yield of symbiotic
plants was most similar to that of N fertilized plants, but, symbiotic soybean
yielded significantly less than N fertilized plants in the cooler environments
(sites 4 and 5) (Figure 5.6 A). Biomass accumulation in N fertilized bush bean
was significantly higher than either uninoculated or inoculated plants at the
first 4 harvests at site 3a, but, increased biomass did not result in higher
yield at this site (Figures 5.6 B and 5.8).
This may reflect problems with partitioning of structural biomass to
seed in this species. Treatment effects
on nitrogen assimilation closely resembled those on biomass accumulation
(Appendix 7.3).
There were highly significant
differences between sites in all measured growth parameters by the first
harvest that were maintained throughout crop growth (Appendix 7.2‑7.6). Yield potential of both crops was greatest
at site 4 (Figure 5.6). Despite soil
N
sufficiency,
low temperature limited yield of soybean at site 5, whereas, bush bean yield
was not strongly affected.
Biomass
accumulation simulated by the SOYGRO model is compared with observed values in
Figure 5.7. Model predictions of
biomass accumulation at site 5 were remarkably accurate considering model
problems in predicting phenology that were outlined above. Model difficulties with predicting duration
of phases in the seed filling period at sites 1 and 3a can be seen clearly in
Figure 5.7. The simulation ran well
beyond observed crop duration and resulted in inflated yield predictions. Rate of biomass accumulation between the 2nd
and 3rd harvest dates was underestimated by the model at both sites. However, had the date of physiological
maturity (4th harvest) been accurately estimated, final simulated biomass and
yield would not have significantly differed from that observed in the N
fertilized plants at these sites.
Because
of the essential role of N in most biological processes, effects of N
deficiency on plant growth are profound.
Available soil N was insufficient to achieve the maximum yield potential
for soybean and bush bean at 3 of the 4 sites used in this study. At these sites, non symbiotic plants had
significantly lower leaf area, decreased photosynthetic capacity, lower growth
rate, and lower yield than either symbiotic or N fertilized plants. The period of most rapid growth in N fertilized
and symbiotic soybean was during the early reproductive phase, whereas, growth
rate was highest for uninoculated plants at flowering. Growth rate of N sufficient bush bean was
also accelerated between flowering and mid pod‑fill. Source
and
supply of N had a significant effect on crop phenology. Nitrogen sufficiency enhanced vegetative
development while reproductive development was delayed. Increased crop duration observed in N
sufficient plants was attributable to an increase in seed fill duration as time
to flowering was not affected.
Symbiotic plants were similar, but, in many cases, not equivalent to N
fertilized plants in either development or yield. Extended phase duration was observed as early as R4 in N
fertilized soybean. Whereas, differences in phase duration observed between
inoculated and uninoculated plants did not occur until later reproductive
stages (commonly between R5/R6 and R7).
Extended growth phase duration in N fertilized bush bean was also not
observed until the late reproductive phase.
In general, N sufficient plants were larger and had a higher number of
nodes on the main stem, and consequently, more leaves, pods, and seeds. This increased sink size extended the time
required to remobilize structural biomass and N to seeds, hence, as much as a
10 day increase in seed fill duration was observed in these plants.
Accurate simulation of yield under
varying N sources cannot be handled in the current version (V5.42) of the
SOYGRO model. However, even for N
sufficient plants, problems in simulating soybean development and yield were
encountered. The model overpredicted
rate and extent of leaf emergence and time of flowering in all environments and
overpredicted seed fill duration in the warmer environments. Adjusting model coefficients
to match observed and predicted flowering dates exacerbated the problems with
leaf emergence and seed fill duration.
Genetic coefficients and temperature response functions need adjustment
if the SOYGRO model is to accurately simulate phenology and yield of the
soybean cultivar Clark IV under non‑N‑limiting conditions. In N limited environments, the tremendous
impact of N source on plant growth, development, and yield demonstrated in these
trials indicates the need to address both source and supply of N in future
versions of the SOYGRO model.
Complete
soybean data sets from these trials and those conducted at sites 2 and 3 (Table
2.1, Chapter 2) have been provided to J.W. Jones of the University of Florida
at Gainesville and G. Hoogenboom of the University of Georgia, Georgia
Experiment Station, for their use in validation of a recently developed version
of the SOYGRO model. The new version
contains N subroutines that consider both soil N assimilation and symbiotic N2
fixation as sources of N for soybean crop growth.
SUMMARY AND CONCLUSIONS
Eight
field inoculation trials were conducted at 5 well‑characterized sites in
the MauiNet on the island of Maui, Hawaii. No less than 4 and as many as 7
legumes were planted at each site from among the following: soybean (Glycine
max), lima bean (Phaseolus lunatus), cowpea (Vigna
unguiculata), bush bean (Phaseolus vulgaris), peanut (Arachis
hypogaea), Leucaena leucocephala, tinga
pea (Lathyrus tingeatus), alfalfa (Medicago
sativa), and clover (Trifolium repens). Crops were either:
inoculated at high levels with an equal mixture of three effective strains of
rhizobia: fertilized at high rates with urea: or left uninoculated with no N
applied. Treatments measured legume inoculation
response, crop yield potential, and influence of indigenous rhizobia, when
present, respectively. Crops were
otherwise grown under high management conditions. Size of indigenous homologous rhizobial populations and indices
of soil N availability were measured at each site. Climatic details were recorded for all sites during crop growth.
Major
objectives of this study were to identify and quantify the primary
environmental factors that determine and can be used to predict the symbiotic
success of inoculant rhizobia introduced into tropical soils. Symbiotic success was defined in several
ways: (i) ability of inoculation to significantly increase yield over
uninoculated crops (inoculation response): (ii) ability of inoculant strains to
compete with indigenous rhizobia for nodule occupancy (competitive competence);
(iii) ability of inoculant rhizobia to compete among themselves for nodule
occupancy in different environments; and (iv) ability of the symbiosis to
supply the host with fixed N for maximum yield.
Numbers
of indigenous rhizobia and soil N availability in relation to crop N
requirement were found to be the primary determinants of inoculation response
as long as there were no other serious environmental limitations to yield. Response to inoculation was inversely
related to numbers of indigenous rhizobia. As few as 54 rhizobia g‑1
soil eliminated inoculation response.
When fewer than 10 indigenous rhizobia g‑1 soil were
present, inoculation significantly increased economic yield 85% of the
time. A significant yield increase due to
inoculation was obtained in only 6% of the observations where numbers of
indigenous rhizobia were greater than 10 cells g‑1 soil.
A
significant response to N application, indicating an N limitation to maximum
yield, did not guarantee a significant inoculation response. Neither did significant increases in nodule
parameters. While inoculant strains
were very successful in competing with indigenous rhizobia for nodule occupancy,
no less than a doubling of nodule mass, and 66% nodule occupancy by inoculant
rhizobia were required to significantly increase yield of inoculated over that
of uninoculated crops. Lack of an
inoculation response was common, however, even when inoculum strains occupied
the majority of nodules formed.
The
relationship between numbers of indigenous rhizobia and legume inoculation
response was best described using a hyperbolic equation. Slope coefficients generated from hyperbolic
regressions performed on a site basis were significantly related to indices of
soil N availability. Replacing the
slope: coefficient in the hyperbolic response regression with equations
incorporating indices of soil N availability yielded useful models for
describing, quantifying, and predicting legume inoculation response. Nitrogen derived from N2 fixation
in soybean proved to be the best indicator of crop N demand in these trials as
it directly measured the crop symbiotic N requirement. The best fit between observed and predicted
values was obtained from the equation that contained this N variable. A significant fit of observed to predicted
values was also obtained using soil N mineralization values from the different
sites to express soil N supply. Using
this equation, predictions regarding inoculation response could be made
directly from results of soil analyses.
Nodule occupancy by inoculant rhizobia was significantly
correlated to the same environmental variables as numbers of indigenous,
homologous rhizobia. Correlation
coefficients for these two dependent variables were similar in magnitude, but,
opposite in sign. This result suggests
that environmental factors exert their influence on nodule occupancy by
inoculant strains indirectly through their impact on abundance of indigenous
rhizobia. And, that number of
indigenous rhizobia present at a site is the primary environmental factor
controlling nodule occupancy by inoculant strains. Competitive success of inoculant rhizobia was inversely related
to numbers of indigenous rhizobia.
Models to predict the outcome of competition for nodule occupancy
between inoculant and indigenous rhizobia obtained from the literature were
evaluated and compared with the best mathematical relationship obtained for
observed values. Two equations from the
literature were able to provide a significant fit to observed values. At the consistently high inoculant
application rates used in these trials, a simplification of the equation
proposed by Weaver and Frederick: (1974a) (log‑linear) provided the best
fit to nodule occupancy by inoculant strains observed in this study.
Strength
of the competition barrier presented by indigenous populations of rhizobia was
expressed as the percent nodule occupancy by indigenous rhizobia divided by
their population size (log10).
This index was useful for comparing the relative competitiveness of
indigenous rhizobial populations across sites and indicated that the more
competitive indigenous populations were observed in the harsher environments.
Effectiveness
of indigenous rhizobia belonging to the cowpea miscellany, Bradyrhizobium sp., was determined on 4 legumes belonging to the
cowpea 'cross‑inoculation' group.
Crushates of nodules formed on cowpea following inoculation with soil
from 3 field sites were tested for their effectiveness on cowpea, lima bean,
peanut, and siratro. Effectiveness of
nodule crushates applied to cowpea roots was approximately normally
distributed. Presence of rhizobia
significantly more effective than inoculant strains was found in each of the 3
soils. Effectiveness and invasiveness
of the nodule crushates on siratro was similar to their effectiveness on
cowpea, both legumes being very promiscuous.
Effectiveness and invasiveness of the crushates varied considerably from
that observed on cowpea when applied to lima, bean and peanut. Peanut was more specific for nodulation than
any of the other legumes and was more specific for effectiveness than either
cowpea or siratro. Whereas, lima bean
was more specific for effectiveness, but, showed greater specificity for infection
than either cowpea or siratro. The greatest
disparity was observed for both infectiveness and effectiveness of nodule
crushates between lima bean and peanut.
Both legumes shared a larger proportion of crushates in common with
cowpea and siratro than with each other. The presence of infective, effective
rhizobia capable of nodulating each legume was demonstrated for these
sites. Differences in observed
infectiveness profiles helped to explain vast differences in the most probable
number of indigenous rhizobia counted on these legumes at these sites.
An
equal mixture of 3 serologically distinct strains of rhizobia, differing for
each of the 8 legumes used in these trials, comprised the inoculant. In competition for nodule occupancy between
the 3 inoculant strains of rhizobia, one of strains for each legume species
(except clover) was identified as a poor competitor across environments. Competition between the other 2 inoculant
strains for each legume species was correlated with environmental factors for
some strain/legume combinations, but not for others. Soil minimum temperature and clay content were the 2
environmental variables most frequently correlated with competitive success of
one inoculant strain over another.
Nodule occupancy by TAL 1383 on bush bean was significantly correlated
with soil sodium content. None of the
other environmental variables examined were significantly correlated to the
competitive success of inoculant strains.
In these trials, fields were limed where required and irrigated at all
sites. However, extent of differences
between environments were still considerable. In this light, it was remarkable
that so few variables were found to significantly influence the outcome of
competition for nodule occupancy between inoculant strains used. This result suggested that highly
competitive inoculant strains can be identified that will perform well across a
range of environments. However, failure
of at least one of the 3 inoculant strains for each legume species to compete
well for nodule occupancy in these trials argues against the use of single
strain inoculant, particularly in more stressful environments.
An
in‑depth analysis of the impact of varying N source on the growth and phenology of soybean and
bush bean was conducted at four sites.
This portion of the study focused on 3 questions: (i) the ability of
inoculation to supply the host with fixed N for maximum yield: (ii) ability of
a current process‑oriented crop growth simulation model to accurately
estimate soybean development and yield in Hawaii under non‑N limiting
conditions; and (iii) whether N source influenced growth and developmental
aspects of leguminous crops sufficiently to warrant the attention of crop
modelers. Phenology, rate and extent of
leaf emergence (node production), rate of biomass and N accumulation, and yield
of non‑symbiotic, symbiotic, and N fertilized plants were compared.
Increases in all growth parameters were observed in symbiotic
and N fertilized plants in N limited environments. However, N sufficiency delayed time to critical reproductive
stages starting as early as beginning pod‑fill. Symbiotic plants were
found to be similar in phenology and yield to those receiving high rates of N
application, but, were not identical.
In general, symbiotic plants accumulated less biomass across the crop
cycle and yielded less than N fertilized plants, particularly in the cooler
environments. Effects of N sufficiency
on phenology were also not as pronounced in symbiotic plants.
There
was significant disparity between observed phenology and yield and that
simulated by the SOYGRO model for N sufficient soybean grown at these
sites. Model simulations overestimated
rate and extent of leaf emergence at all sites; overestimated crop duration,
rate of biomass accumulation, and yield of plants grown in warmer environments;
and somewhat underestimated these in the cooler environments. Time of flowering at all sites was also
significantly overestimated using the current version (5.42) of the model. Crop temperature response functions and
genetic coefficients require adjustment for accurate simulation of the growth
and phenology of the soybean genotype Clark IV by the SOYGRO model.
Irrespective
of difficulties in simulating the best case scenario in soybean, significant
differences in phenology and growth observed between N source treatments in
this study indicate that future versions of this soybean crop growth simulation
model need to include subroutines that can integrate the effects of both source
and supply of N on soybean development and yield.
The
primary ecological determinants of the performance of introduced rhizobia in
tropical soils were found to be number and competitiveness of indigenous
rhizobia and soil N availability in relation to crop N demand. These variables can be incorporated into
mathematical models and used to predict inoculation response of legumes and
nodule occupancy by inoculant rhizobia.
These models should reduce the need to conduct multiple inoculation
trials in order to determine the inoculation requirements of legumes grown in diverse
environments.
APPENDIX 2.1 |
Site 1 (Hashimoto Farm) field harvest data summary - PD 3/24/87 (Gm 4/8/87) |
|
||||||||||||||
|
|
|
Early
Harvest - 35-40 DAP |
|
Late
Harvest at Harvest Maturity (R8) |
|
||||||||||
Legume Species |
N Source Trmt |
Biomass (kg/ha) |
N Uptake (kg/ha) |
Nodule Number (/ha) |
Nodule Mass (kg/ha) |
Total Biomass (kg/ha) |
Seed Yield (kg/ha) |
Stover (kg/ha) |
Harvest Index |
Total
N Uptake (kg/ha) |
Seed
N (kg/ha) |
|||||
G. max |
Uninoc inoc + N |
494 714 808 |
15 29 38 |
- a 15834686 - |
- a 42.4 - |
1624 5078 5571 |
627 3025 3024 |
996 2053 2547 |
0.35 0.59 0.54 |
32 191 180 |
27 177 163 |
|||||
P. lunatus |
Uninoc Inoc + N |
1067 1339 2727 |
30 36 113 |
39223 5724750 50497 |
0.6 49.3 0.01 |
4111 6967 10457 |
1379 2531 3970 |
2732 4436 6487 |
0.33 0.36 0.38 |
91 135 297 |
40 77 186 |
|||||
V. unguiculata |
Uninoc Inoc + N |
2803 2691 4487 |
74 87 171 |
2609714 8201475 2126937 |
33.3 79.9 6.1 |
5527 5411 7764 |
2179 2113 2839 |
3348 3298 4925 |
0.40 0.40 0.37 |
153 136 197 |
85 100 115 |
|||||
LSD (0.05)(18) |
|
416 |
14 |
b |
c |
1517 |
705 |
921 |
0.05 |
45 |
30 |
|||||
CV (%) |
|
14.7 |
14.1 |
|
|
17.5 |
19.7 |
18.1 |
8.6 |
19.2 |
18.7 |
|||||
Spp Effect |
|
*** |
*** |
|
|
** |
ns |
*** |
*** |
ns |
* |
|||||
Trmt Effect |
|
*** |
*** |
|
|
*** |
*** |
*** |
*** |
*** |
*** |
|||||
Trmt*Spp Inter |
action |
*** |
*** |
|
|
** |
*** |
** |
*** |
*** |
*** |
|||||
P. vulgaris |
Uninoc Inoc + N |
576 599 1414 |
20 23 59 |
3774722 37871455 175427 |
1.9 15.9 0.1 |
888 1403 4981 |
400 731 2891 |
489 672 2091 |
0.45 0.52 0.58 |
17 27 128 |
11 20 100 |
|||||
LSD (0.05)(6) |
|
229 |
10 |
b |
c |
441 |
257 |
201 |
0.03 |
7 |
8 |
|||||
CV (%) |
|
15.1 |
17.2 |
|
|
10.5 |
11.1 |
10.7 |
2.8 |
6.1 |
8.7 |
|||||
Trmt Effect |
|
*** |
*** |
|
|
*** |
*** |
*** |
*** |
*** |
*** |
|||||
a Confidence interval does not include zero. b
LSD for P. vulgaris and P. lunatus = 1600000; LSD for V.
unguiculata = 5500000. c LSD for P. vulgaris and P. lunatus = 8.3; LSD
for V. unguiculata = 58.1. |
|
|
|
|
|
|||||||||||
APPENDIX 2.2 Site 2
(Kuiaha) field harvest data summary - PD 8/15/86 |
|
|
||||||||||||||
|
|
|
Early
Harvest - 35-40 DAP |
|
Late
Harvest at Harvest Maturity (R8) |
|
||||||||||
Legume Species |
N Source Trmt |
Biomass (kg/ha) |
N Uptake (kg/ha) |
Nodule Number (/ha) |
Nodule Mass (kg/ha) |
Total Biomass (kg/ha) |
Seed Yield (kg/ha) |
Stover (kg/ha) |
Harvest Index |
Total
N Uptake (kg/ha) |
Seed
N (kg/ha) |
|||||
G. max |
Uninoc Inoc + N |
805 1387 1104 |
16 53 35 |
-
a 16066167 887167 |
-
a 76.5 4.7 |
1669 5073 4692 |
840 3120 2962 |
829 1953 1731 |
0.50 0.61 0.63 |
47 206 166 |
42 183 152 |
|||||
P. lunatus |
Uninoc Inoc + N |
1095 1408 1381 |
37 46 45 |
5285470 10998667 1971083 |
22.7 51.8 10.5 |
6101 6644 6579 |
2819 2698 2743 |
3282 3946 3836 |
0.46 0.41 0.42 |
112 124 135 |
69 57 58 |
|||||
P. vulgaris |
Uninoc Inoc + N |
986 1085 1663 |
20 29 52 |
2399223 30338667 4635083 |
2.7 36.5 3.3 |
2931 3142 5023 |
1649 1781 2858 |
1282 1361 2264 |
0.57 0.57 0.55 |
69 75 139 |
56 60 109 |
|||||
V. unguiculata |
Uninoc Inoc + N |
1578 1628 1797 |
54 45 67 |
25788322 27662167 21067494 |
100.6 105.2 53.4 |
4247 5175 5820 |
1443 1738 2082 |
2805 3436 3738 |
0.34 0.34 0.36 |
115 151 159 |
61 77 76 |
|||||
LSD (0.05)(24)b |
|
208 |
7.5 |
6691182 |
13.3 |
790 |
399 |
538 |
0.05 |
26 |
18 |
|||||
CV (%) |
|
10.7 |
12.4 |
31.1 |
20.8 |
11.4 |
12.3 |
14.5 |
6.6 |
14.3 |
14.7 |
|||||
Spp Effect |
|
** |
*** |
*** |
*** |
*** |
*** |
*** |
*** |
** |
*** |
|||||
Trmt Effect |
|
*** |
*** |
*** |
*** |
*** |
*** |
*** |
ns |
*** |
*** |
|||||
Trmt*Spp Interaction |
*** |
*** |
*** |
*** |
*** |
"** |
ns |
*** |
*** |
*** |
||||||
a Confidence interval does not include zero. b
df for nodulation data = 18 |
|
|
|
|
|
|
|
|
|
|||||||
APPENDIX 2.3 Site 3 (Kula Agricultural Park) field harvest data summary - PD 9/12/86 |
|
||||||||||||
|
|
|
Early
Harvest - 35-40 DAP |
|
Late
Harvest at Harvest Maturity (R8) |
|
|||||||
Legume Species |
N Source Trmt |
Biomass (kg/ha) |
N Uptake (kg/ha) |
Nodule Number (/ha) |
Nodule Mass (kg/ha) |
Total Biomass (kg/ha) |
Seed Yield (kg/ha) |
Stover (kg/ha) |
Harvest Index |
Total
N Uptake (kg/ha) |
Seed
N (kg/ha) |
||
G. max |
Uninoc Inoc + N |
568 1036 1122 |
13 34 27 |
-
a 16536583 - |
-
a 87.3 - |
1002 3318 4413 |
485 2026 2733 |
517 1292 1680 |
0.48 0.61 0.62 |
31 154 199 |
27 141 187 |
||
P. lunatus |
Uninoc Inoc + N |
652 928 1502 |
14 23 53 |
192409 15551424 92389 |
3.1 68.0 2.3 |
3644 6680 7424 |
1520 3012 3179 |
2123 3668 4245 |
0.42 0.45 0.43 |
82 155 199 |
49 103 131 |
||
P. vulgaris |
Uninoc Inoc + N |
697 1147 1998 |
14 31 67 |
2844249 34198583 328603 |
7.0 66.1 0.3 |
1242 2024 3275 |
669 1228 1853 |
573 797 1422 |
0.54 0.61 0.57 |
23 41 77 |
18 36 61 |
||
V. unguiculata |
Uninoc Inoc + N |
1062 1243 1714 |
32 33 61 |
4244917 23375322 2143882 |
26.7 90.3 4.0 |
3749 3886 4898 |
1482 1667 1926 |
2268 2219 2972 |
0.40 0.43 0.40 |
89 93 140 |
53 64 81 |
||
LSD b
(0.05)(24) |
|
243 |
15 |
2831112 |
12.1 |
736 |
390 |
408 |
0.04 |
32 |
27.2 |
||
CV (%) |
|
14.6 |
30.7 |
20.6 |
27.3 |
13.3 |
14.7 |
14.1 |
5.3 |
20.3 |
23.6 |
||
Spp Effect |
|
* |
* |
*** |
*** |
*** |
*** |
*** |
*** |
*** |
*** |
||
Trmt Effect |
|
*** |
*** |
*** |
*** |
*** |
*** |
*** |
*** |
*** |
*** |
||
Trmt*Spp Interaction |
** |
** |
*** |
ns |
*** |
*** |
*** |
*** |
*** |
*** |
|||
a Confidence interval does not include zero. b df for nodulation data = 18 |
|
|
|
|
|
|
|
|
|||||
APPENDIX 2.4 Site 4
(Haleakala Station) field harvest data summary - PD 6/08187 |
|
|||||||||||||
|
|
|
Early
Harvest - 35-40 DAP |
|
Late
Harvest at Harvest Maturity (R8) |
|
||||||||
Legume Species |
N Source Trmt |
Biomass (kg/ha) |
N Uptake (kg/ha) |
Nodule Number (/ha) |
Nodule Mass (kg/ha) |
Total Biomass (kg/ha) |
Seed Yield (kg/ha) |
Stover (kg/ha) |
Harvest Index |
Total
N Uptake (kg/ha) |
Seed
N (kg/ha) |
|||
G. max |
Uninoc Inoc + N |
1132 969 1063 |
35 32 48 |
-
a 19154223 - |
-
a 47.0 - |
4111 6601 9042 |
1711 3686 4596 |
2400 2915 4446 |
0.42 0.56 0.51 |
109 263 354 |
83 221 279 |
|||
P. lunatus |
Uninoc Inoc + N |
2403 2502 2539 |
74 82 98 |
8479012 14383124 3697178 |
39.8 42.2 3.3 |
10607 10296 11073 |
4117 3838 4165 |
6491 6458 6908 |
0.39 0.37 0.38 |
250 246 293 |
145 138 158 |
|||
P. vulgaris |
Uninoc Inoc + N |
1593 1572 1867 |
47 43 68 |
4625396 41135242 871719 |
5.5 27.7 0.3 |
5423 6621 7342 |
2622 3489 3868 |
2801 3132 3473 |
0.48 0.53 0.53 |
91 133 161 |
70 101 128 |
|||
V. unguiculata |
Uninoc Inoc + N |
3407 2975 3904 |
116 105 145 |
16576254 16358697 10156952 |
51.2 68.6 11.5 |
8146 7991 9052 |
2884 2811 2923 |
5262 5180 6128 |
0.35 0.35 0.32 |
195 193 236 |
107 102 110 |
|||
b LSD (0.05)(24) |
|
472 |
18 |
9754253 |
16.8 |
1594 |
793 |
1112 |
0.06 |
50 |
33 |
|||
CV (%) |
|
15.0 |
16.0 |
50.8 |
40.6 |
13.6 |
16.0 |
16.4 |
8.9 |
16.4 |
16.5 |
|||
Spp Effect |
|
*** |
*** |
*** |
*** |
*** |
* |
*** |
*** |
*** |
*** |
|||
Trmt Effect |
|
* |
*** |
*** |
*** |
*** |
*** |
** |
* |
*** |
*** |
|||
Trmt* Spp Interaction |
ns |
ns |
*** |
* |
** |
*** |
ns |
*** |
*** |
*** |
||||
a Confidence interval does not include zero. b
df for nodulation data = 18 |
|
|
|
|
|
|
|
|
|
|||||
APPENDIX 2.5 Site 5 (Tengan Farm) field harvest
data summary- PD 10/20/87 (Gm); 10/28/87 (PI and Pv); 11/18187 (Vu) |
|
|||||||||||||||
|
|
|
Early
Harvest - 35-40 DAP |
|
Late Harvest at Harvest Maturity (R8) |
|
||||||||||
Legume Species |
N Source Trmt |
Biomass (kg/ha) |
N Uptake (kg/ha) |
Nodule Number (/ha) |
Nodule Mass (kg/ha) |
Total Biomass (kg/ha) |
Seed Yield (kg/ha) |
Stover (kg/ha) |
Harvest Index |
Total
N Uptake (kg/ha) |
Seed
N (kg/ha) |
|||||
G. max |
Uninoc Inoc + N |
871 823 877 |
28 23 32 |
-
a 8395689 - |
-
b 24.3 - |
3082 3314 4488 |
1356 1233 1983 |
1726 2082 2505 |
0.44 0.37 0.44 |
97 116 158 |
73 74 109 |
|||||
P. lunatus |
Uninoc Inoc + N |
1241 1249 1472 |
32 31 40 |
4728018 9516899 2181036 |
6.1 13.0 0.8 |
9443 10727 11377 |
3793 4135 4627 |
5651 6592 6750 |
0.40 0.39 0.41 |
205 261 319 |
117 135 186 |
|||||
P. vulgaris |
Uninoc Inoc + N |
1121 939 1204 |
40 32 35 |
19354439 25552555 8165662 |
6.5 8.2 1.4 |
5123 6375 5644 |
2625 3035 2694 |
2498 3341 2950 |
0.50 0.47 0.48 |
106 132 136 |
71 82 81 |
|||||
V. unguiculata |
Uninoc Inoc + N |
3300 4855 2991 |
97 142 99 |
8237207 8718849 5167896 |
39.7 36.5 1.9 |
7281 6266 6565 |
1910 1801 1746 |
5371 4464 4819 |
0.27 0.29 0.26 |
170 153 178 |
79 76 74 |
|||||
c LSD (0.05)(24) |
|
807 |
25 |
6435150 |
12.1 |
1726 |
848 |
991 |
0.04 |
54 |
34 |
|||||
CV (%) |
|
32.8 |
33.6 |
42.5 |
64.1 |
17.8 |
22.5 |
16.7 |
7.8 |
21.8 |
24.0 |
|||||
Spp Effect |
|
*** |
*** |
*** |
*** |
*** |
*** |
*** |
*** |
*** |
*** |
|||||
Trmt Effect |
|
ns |
ns |
*** |
*** |
ns |
ns |
ns |
ns |
** |
** |
|||||
Trmt*Spp Interaction |
* |
ns |
* |
** |
ns |
ns |
ns |
ns |
ns |
ns |
||||||
a Not significantly different from zero. b Confidence interval does not include c df for nodulation data = 18 |
|
|
|
|
|
|
|
|
|
|||||||
APPENDIX 2.6 Site 1a
(Hashimoto Farm - 2nd planting) field harvest data summary - PD
3/10/88 |
|||||||||
|
|
|
Early
Harvest - 35-40 DAP |
Late
Harvest at Harvest Maturity |
|||||
Legume Species |
N Source Trmt |
Biomass (kg/ha) |
N Uptake (kg/ha) |
Nodule Number (/ha) |
Nodule Mass (kg/ha) |
Total Biomass (kg/ha) |
Seed Yield (kg/ha) |
Total
N Uptake (kg/ha) |
Seed
N (kg/ha) |
A. hypogaea |
Uninoc Inoc + N |
776 808 892 |
14 16 19 |
23215101 20176153 14163505 |
20.2 22.9 10.3 |
12309 14648 15144 |
5486 6579 6082 |
289 361 367 |
246 312 291 |
LSD (0.05)(6) CV (%) Trmt Effect |
|
123 8.6 ns |
3 11.6 * |
7696136 23.2 ns |
6.8 22.1 ** |
2020 8.3 * |
1206 11.5 ns |
74 12.5 ns |
77 15.8 ns |
L. leucocephala |
Uninoc Inoc + N |
1121 1236 1812 |
30 27 43 |
nd nd nd |
nd nd nd |
24665 21225 26772 |
|
456 339 487 |
|
LSD (0.05)(6) |
|
404 |
13 |
- |
- |
5603 |
|
146 |
|
CV (%) |
|
16.8 |
22.7 |
- |
- |
13.4 |
|
19.8 |
|
Trmt Effect |
|
* |
ns |
- |
- |
ns |
|
ns |
|
|
|
|
|
|
|
|
|
|
|
APPENDIX 2.7 Site 3a (Kula
Agricultural Park - 2nd planting) field harvest data summary - PD 5/14187 |
|
|||||||||||||||||||||||
|
|
|
Early
Harvest - 35-40 DAP |
|
Late
Harvest at Harvest Maturity (R8) |
|
|
|||||||||||||||||
Legume Species |
N Source Trmt |
Biomass (kg/ha) |
N Uptake (kg/ha) |
Nodule Number (/ha) |
Nodule Mass (kg/ha) |
Total Biomass (kg/ha) |
Seed Yield (kg/ha) |
Stover (kg/ha) |
Harvest Index |
Total
N Uptake (kg/ha) |
Seed
N (kg/ha) |
|
||||||||||||
G. max |
Uninoc Inoc + N |
709 887 1230 |
18 34 44 |
-
a 18206824 - |
-
a 65.8 - |
2150 5629 7114 |
935 2782 3125 |
1215 2848 3989 |
0.42 0.50 0.44 |
50 203 226 |
42 166 179 |
|
||||||||||||
P. vulgaris |
Uninoc Inoc + N |
1323 1266 2353 |
35 33 84 |
27285774 66307223 19448056 |
39.5 56.4 6.6 |
4120 4255 4402 |
2198 2316 2130 |
1638 1939 2272 |
0.55 0.54 0.48 |
75 77 101 |
57 60 72 |
|
||||||||||||
A. hypogaea |
Uninoc Inoc + N |
536 697 978 |
12 19 26 |
16340950 14224225 18420100 |
11.6 22.7 13.9 |
14347 20487 16859 |
4926 5921 5679 |
|
0.48 0.41 0.51 |
256 332 299 |
217 276 247 |
|
||||||||||||
b LSD (0.05)(17) |
|
248 |
11 |
9869377 |
11.9 |
1191 |
949 |
1202 |
0.07 |
41 |
41 |
|
||||||||||||
CV (%) |
|
15.2 |
22.4 |
33.3 |
39.0 |
8.8 |
18.5 |
21.1 |
10.6 |
14.8 |
18.3 |
|
||||||||||||
Spp Effect |
|
*** |
*** |
*** |
*** |
*** |
*** |
*** |
ns |
** |
** |
|
||||||||||||
Trmt Effect |
|
*** |
*** |
*** |
*** |
*** |
*** |
*** |
ns |
*** |
*** |
|
||||||||||||
Trmt*Spp Interaction |
*** |
*** |
*** |
*** |
*** |
ns |
*** |
ns |
*** |
** |
|
|||||||||||||
L. leucocephala |
Uninoc Inoc + N |
551 577 770 |
18 19 30 |
5227259 5234667 2380000 |
13.0 16.1 2.9 |
14682 17502 21998 |
|
|
|
317 323 459 |
|
|
||||||||||||
b LSD (0.05)(5) |
|
562 |
24 |
|
|
4470 |
|
|
|
101 |
|
|
||||||||||||
CV (%) |
|
48.3 |
58.6 |
|
|
13.4 |
|
|
|
14.2 |
|
|
||||||||||||
Trmt Effect |
|
ns |
ns |
|
|
* |
|
|
|
* |
|
|
||||||||||||
a Confidence interval does not include zero. b P. vulgaris and L.
leucocephala each had one missing replication; df for nodulation data =
22(includes
Leucaena). |
|
|
|
|
|
|
|
|
|
|
||||||||||||||
APPENDIX 2.8 Site 5a
(Tengan Farm - 2nd planting) forage legumes field harvest data summary - PD
1/7/88 |
|||||||
|
|
Early
Harvest - 71-74 DAP |
|
Late
Harvest - 112-117 DAP |
|||
Legume Species |
N Source Trmt |
Biomass (kg/ha) |
N Uptake (kg/ha) |
Nodule Number (/ha) |
Nodule Mass (kg/ha) |
Total Biomass (kg/ha) |
Total
N Uptake (kg/ha) |
M. sativa |
Uninoc Inoc + N |
4130 3683 4774 |
156 112 196 |
2.7E+08 1.9E+08 81651639 |
93.8 65.0 23.6 |
4640 5129 5320 |
107 119 131 |
T. repens |
Uninoc Inoc + N |
3596 4847 4202 |
125 186 188 |
16083332 48333332 5300000 |
14.3 12.1 1.1 |
3562 3778 4078 |
97 104 133 |
L. tingeatus |
Uninoc Inoc + N |
4776 3678 4806 |
201 156 227 |
13582575 25805700 12640500 |
75.1 98.7 29.5 |
2946 3598 3050 |
91 111 108 |
LSD (0.05)(18) |
|
665 |
32 |
68613494 |
17.0 |
906 |
23 |
CV (%) |
|
10.5 |
12.1 |
62.9 |
24.9 |
15.2 |
13.8 |
Spp Effect |
|
ns |
** |
*** |
*** |
** |
ns |
Trmt Effect |
|
* |
*** |
** |
*** |
ns |
** |
Trmt*Spp Interaction |
*** |
* |
** |
** |
ns |
ns |
|
|
|
|
|
|
|
|
|
|
APPENDIX 6 Rate of N
accumulation in legumes grown in 8 inoculation trials conducted at 5 sites on Maui, HI. |
|
|||||||||||||
Legume Species |
N Source Trmt |
Site
number 1 2 3 4 5
1a 3a 5a |
|
||||||||||||
|
|
|
|
|
|||||||||||
|
|
a ____________________ kg
N/ha/d_____________________ |
|
||||||||||||
G.
max |
Uninoc Inoc +N |
0.44 2.59 2.41 |
0.58 2.45 1.83 |
0.38 1.90 2.19 |
1.10 2.63 3.36 |
0.95 1.12 1.50 |
- 0.52 - 2.12 - 2.30 |
- - - |
|
||||||
P.lunatus |
Uninoc Inoc +N |
0.92 1.37 3.00 |
1.32 1.46 1.59 |
0.90 1.53 1.99 |
2.05 2.02 2.40 |
1.32 1.69 2.06 |
- - - - - - |
- - - |
|
||||||
P.
vulgaris |
Uninoc Inoc +N |
0.25 0.48 1.96 |
1.10 1.18 2.21 |
0.33 0.60 1.11 |
1.21 1.65 3.00 |
1.12 1.36 1.43 |
- 1.01 - 1.03 - 1.70 |
- - - |
|
||||||
V. unguiculata |
Uninoc Inoc +N |
1.54 1.37 1.99 |
1.26 1.66 1.75 |
0.94 0.98 1.47 |
1.70 1.68 2.05 |
1.14 1.03 1.20 |
- - - - - - |
- - - |
|
||||||
A.
hypogaea |
Uninoc Inoc +N |
- - - |
- - - |
- - - |
- - - |
- - - |
2.09 1.92 2.64 2.49 2.68 2.25 |
- - - |
|
||||||
L. leucocephala |
Uninoc Inoc +N |
- - - |
- - - |
- - - |
- - - |
- - - |
2.75 2.18 2.04 2.08 2.94 2.88 |
- - - |
|
||||||
M.
sativa |
Uninoc Inoc +N |
- - - |
- - - |
- - - |
- - - |
- - - |
- - - - - - |
0.93 1.04 1.15 |
|
||||||
T.
repens |
Uninoc Inoc +N |
- - - |
- - - |
- - - |
- - - |
- - - |
- - - - - - |
0.85 0.91 1.17 |
|
||||||
L,
tingeatus |
Uninoc Inoc +N |
- - - |
- - - |
- - - |
- - - |
- - - |
- - - - -
- |
0.80 0.97 0.95 |
|
||||||
LSD (0.05) |
|
0.40 |
0.30 |
0.35 |
0.43 |
0.42 |
0.66 0.40 |
0.20 |
|
||||||
CV (%) |
|
18.8 |
13.3 |
20.4 |
14.3 |
21.4 |
16.9 14.8 |
13.8 |
|
||||||
Spp Effect |
|
*** |
ns |
*** |
** |
** |
ns ** |
ns |
|
||||||
Trmt Effect |
|
*** |
*** |
*** |
*** |
** |
ns *** |
** |
|
||||||
Spp * Trmt Interaction |
|
*** |
*** |
*** |
*** |
ns |
* *** |
ns |
|
||||||
a Calculated by dividing N accumulation (kg/ha) at
harvest maturity (R8) by total crop
duration in days. |
|
|
|
|
|||||||||||
APPENDIX 7.1 Average
days to critical phenological
stages in soybean and bush bean grown at 4 sites on Maui, HI. |
|
|||||||||
No. |
Site Name |
Legume Species |
N Source
Trmt
|
Phenological
Stage V4 R2
R6 R7 R8 |
a Seed
fill Duration |
|||||
|
|
|
|
_________________days _____________ |
|
|||||
1 |
Hashimoto Farm |
G. max P. vulgaris |
Uninoc Inoc FertN Uninoc Inoc FertN |
28 27 26 28 29 24 |
30 30 30 35 35 35 |
58 58 62 56 56 63 |
70 80 82 63 64 69 |
84 90 90 69 69 73 |
27 37 37 24 25 29 |
|
3a |
Kula Agric. Park |
G. max P, vulgaris |
Uninoc Inoc FertN Uninoc Inoc FertN |
31 30 29 26 25 24 |
34 34 34 34 34 34 |
60 67 67 53 53 53 |
75 81 84 56 59 65 |
92 96 99 72 74 78 |
33 37 38 16 19 19 |
|
4 |
Haleakala Station |
G. max P. vulgaris |
Uninoc Inoc FertN Uninoc Inoc FertN |
31 31 30 30 30 30 |
38 38 38 38 38 38 |
74 74 82 53 53 53 |
89 93 99 65 68 70 |
106 108 113 83 85 90 |
41 46 46 22 26 27 |
|
5 |
Tengan Farm |
G, max P. vulgaris |
Uninoc Inoc FertN Uninoc Inoc FertN |
34 34 34 28 28 28 |
41 41 41 35 35 35 |
81 86 85 59 59 59 |
93 94 99 82 82 82 |
109 109 113 97 99 98 |
46 47 52 43 44 43 |
|
a |
Period from R4 to R7. |
|
|
|
|
|
|
|
||
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