Journal Pre-proof Estimation and validation of developmental thresholds and thermal requirements for cotton pink bollworm Pectinophora gossypiella Hemant Peddu, Babasaheb B. Fand, H.R. Sawai, N.V. Lavhe PII:
S0261-2194(19)30330-8
DOI:
https://doi.org/10.1016/j.cropro.2019.104984
Reference:
JCRP 104984
To appear in:
Crop Protection
Received Date: 6 July 2019 Revised Date:
8 October 2019
Accepted Date: 10 October 2019
Please cite this article as: Peddu, H., Fand, B.B., Sawai, H.R., Lavhe, N.V., Estimation and validation of developmental thresholds and thermal requirements for cotton pink bollworm Pectinophora gossypiella, Crop Protection (2019), doi: https://doi.org/10.1016/j.cropro.2019.104984. This is a PDF file of an article that has undergone enhancements after acceptance, such as the addition of a cover page and metadata, and formatting for readability, but it is not yet the definitive version of record. This version will undergo additional copyediting, typesetting and review before it is published in its final form, but we are providing this version to give early visibility of the article. Please note that, during the production process, errors may be discovered which could affect the content, and all legal disclaimers that apply to the journal pertain. © 2019 Published by Elsevier Ltd.
1
Estimation and validation of developmental thresholds and thermal requirements for cotton pink
2
bollworm Pectinophora gossypiella
3
Hemant Peddua, Babasaheb B. Fandb1, H.R. Sawaia, N.V. Lavhea
4
a
5
Maharashtra, India
6
b
7
Abstract
8
The developmental thresholds and thermal requirements of pink bollworm were estimated using laboratory
9
data on its development at six constant temperatures from 15 C to 38 oC. The results were validated using
10
field data on male moth catches in sex pheromone traps baited with gossyplure recorded at Nagpur
11
(Maharashtra) during 2018 for predicting the initiation of moth emergence and completion of generation
12
events. The theoretical lower and upper threshold temperatures estimated using non–linear Sharpe and
13
DeMichele model applied to mean development rates were: 14.17/35.43, 15.18/35.48, 11.00/35.48 and
14
13.40/35.50 oC, and the thermal requirements estimated as inverse of slope of linear regression were: 72.99,
15
285.71, 144.92 and 503.62 degree days for development of eggs, larvae, pupae and egg – adult emergence,
16
respectively. Simulation of life table parameters provided reasonably closer estimates across the tested
17
locations. The estimated lower and upper threshold temperatures accumulated the heat units (489.90 –
18
497.90) closer to the laboratory estimates (503.62 DD) and sensibly predicted the developmental events in
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pink bollworm with ± 1.0 day error of margin under field conditions. The estimated thresholds and thermal
20
requirements may help in comprehending seasonal dynamics of pink bollworm in relation to timings of
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developmental events like beginning and peaks of moth emergence, oviposition and egg hatching. This
22
could facilitate in undertaking timely pest management actions such as insecticidal applications.
23
Keywords: Cotton, degree days, developmental thresholds, life table parameters, pink bollworm,
24
temperature–dependent phenology
25
1. Introduction 1
Entomology Section, College of Agriculture (Dr. Panjabrao Deshmukh Krishi Vidyapeeth), Nagpur,
ICAR–Central Institute for Cotton Research, Nagpur – 440 010, Maharashtra, India
Corresponding author e–mail:
[email protected]
1
26
The pink bollworm, Pectinophora gossypiella (Saunders) (Lepidoptera: Gelechiidae), a native of Indo–
27
Pakistan region (Saunders, 1843; CABI, 2017) is a globally important insect pest of cultivated cotton
28
(Gossypium sp.). It is widely distributed in tropical America, Africa, Asia, Australia, Egypt, USA and
29
Mexico (CABI, 2017). The life cycle of P. gossypiella is generally completed in 32–35 days, however it may
30
vary with prevailing temperature and other environmental conditions, being longest in winter and shortest in
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summer (Chaudhari et al., 1999). The larvae of P. gossypiella cause damage to the tender squares, flowers
32
and developing green bolls of cotton crop. The damaged flowers become rosetted whereas green bolls open
33
prematurely with poor quality lint and deteriorated fibre quality (Singh et al., 1988; Fand et al., 2019). The
34
pest is reported to remain in cotton stalks standing in field, left–over bolls of harvested cotton stalks and
35
infested cotton seeds carried to the market yards and ginneries (Mallah et al., 2000; Kranthi, 2015).
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Prior to introduction of broad spectrum insecticides and transgenic Bt cotton, P. gossypiella was a major pest
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of cotton in India causing 20 – 90% yield losses (Patil, 2003). In 1980s, synthetic pyrethroids were
38
introduced in India for management of cotton bollworms (Ramasubramanyam, 2004). Subsequently, with
39
approval of Bt cotton in 2002 for commercial cultivation (Choudhary and Gaur, 2010), P. gossypiella was
40
not a major problem until 2010. However, after a gap of nearly one and half decade, it has recently re–
41
emerged as serious pest in India due to development of resistance against Bt cotton (Dhurua and Gujar,
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2011; Naik et al., 2018; Fand et al., 2019). Presently, 88% of the India’s total cotton area is under Bt cotton
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cultivation and Bollgard II constitutes > 99% of the area under Bt cotton (Nagrare et al., 2019). In this,
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context, re–emergence of P. gossypiella on Bt cotton has serious implications in the context of cotton
45
production.
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Degree day models based on accumulated heat units are valuable tools in validating insect and crop
47
phenologies, predicting the periods of insect activity, and thus undertaking the timely management actions
48
(Higley et al 1986; Beasley and Adams, 1996). Many studies have already reported the thermal thresholds
49
and heat unit requirements for P. gossypiella (Sevacherian et al., 1977; Huber et al, 1979; Hutchison et al,
50
1986; Beasley and Adams, 1996). However, majority of them (except Huber et al, 1979 and Beasley and
51
Adams, 1996) have used only lower temperature threshold (LTT), ignoring the upper temperature threshold
2
52
(UTT) for predicting the developmental events. The importance of UTT in improving the prediction
53
accuracy of P. gossypiella life events has been highlighted (Dhaliwal et al., 1991; Beasley and Adams,
54
1996). As the heat unit summations are computed using developmental thresholds and daily minimum and
55
maximum temperature, the values estimated for any given species using same thresholds at different
56
geographical locations can only be the approximate figures and not exactly the same values because of
57
temperature variability (Zalom et al., 1983). This limits the blanket recommendation of thresholds estimated
58
at one part of the world for predicting the pest’s life events at another part (Arnold, 1959; Zalom et al.,
59
1983). Incorrect base temperatures used in degree day accumulations add to the prediction errors (Brown,
60
2013). Moreover, all the above studies reporting thermal requirements for P. gossypeilla were carried out in
61
American cotton growing regions, and are seriously lacking from India or other Asian cotton growing
62
countries that share similar climatic conditions. Earlier studies on P. gossypiella from India have focused
63
only on its biology (Muralimohan et al., 2009; Dhara Jothi et al., 2016), seasonal infestations in field (Singh
64
et al., 1988; Patil, 2003; Fand et al., 2019), and resistance against transgenic Bt coton (Dhurua and Gujar,
65
2011; Naik et al., 2018). However, temperature–dependent population growth potential of P. gossypiella
66
largely remained unexplored. This warrant precise estimation of LTT and UTT for P. gossypiella to gain
67
better insights into its bio–ecology and population growth potential under Indian scenario of cropping
68
environments and cultural practices.
69
The fundamental aim of present study was to estimate and validate the temperature thresholds, thermal
70
requirements and temperature–dependant population growth potential of P. gossypiella. The laboratory data
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on P. gossypiella biology at six constant temperatures between 15–38 oC were used computing temperature–
72
dependent life functions. The results were validated using a field data on male moth catches in pheromone
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traps for predicting the thermal summations required to initiate in–field moth emergence and to complete the
74
generation events.
75
2. Materials and methods
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2.1 Stock colony of pink bollworm
3
77
During the cotton growing season of 2018–19, P. gossypiella infested green bolls were collected from
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cotton crop (cultivar: Suraj, non–Bt) raised at the experimental field of ICAR–Central Institute for Cotton
79
Research (ICAR–CICR), Nagpur (Maharashtra, India) (21°2’18” N and 79°3’35” E). The collection
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locality is mainly a cotton growing area with medium to deep black soil and mean annual rainfall of 1000
81
mm. Both, the green bolls (approx. of 2–3 Weeks old) showing a mark of larval entry hole on their rinds
82
and the partially opened bolls (approx. of 4 Weeks old) having live larvae feeding inside with the damaged
83
seeds and discoloured lint were collected. The sampled bolls were placed inside the plastic containers (45 ×
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20 cm size, mouth covered with white muslin cloth using rubber band) @ 10 bolls per container. The
85
containers were maintained in laboratory at 27 ± 1°C temperature and 65 ± 5% relative humidity till larvae
86
completes its development, enter pupation and adults are emerged. The wicks of absorbent cotton soaked
87
with 10% honey solution were provided as a food to the newly emerged adults. For rearing subsequent
88
generations of P. gossypiella a method of detached green bolls was adopted (Fand et al., 2019).
89
Approximately 10 d old, fresh and healthy green bolls from cotton plants (cultivar: Suraj, non–Bt) raised
90
inside the net house were excised gently along with their stalks, washed with tap water to remove inherent
91
dirt and were shade dried. A molten paraffin wax was applied onto the cut ends of boll stalks to reduce
92
moisture loss and prevent decay due to secondary microbial infection (Fand et al., 2019). The bases of boll
93
stalks were covered with cotton wick and were immersed individually in 10% sucrose solution inside the
94
eppendorf tubes (2 ml capacity to improve the shelf life of detached bolls through supplementation of
95
carbohydrates for boll respiration and to maintain the osmotic potential (Pun and Ichimura, 2003; Fand et
96
al., 2019). Such 10 bolls were held in each plastic container (45 × 20 cm size). The newly emerged adult
97
moths (< 12 h) were caged @ two pairs per container and such multiple containers were held separately for
98
obtaining enough population of P. gossypiella. The moths were fed with 10% honey solution in water (10
99
ml pure honey diluted in 90 ml distilled water) soaked on wicks of absorbent cotton. The moths were
100
transferred daily to new containers holding fresh bolls for egg laying throughout the oviposition period of
101
females. The hatched larvae entered the bolls, fed and pupated within the bolls itself. The newly formed
102
pupae were removed, sexed as males and females (Fry, 2018) and maintained separately till adult
103
emergence in small plastic containers (15 × 10 cm) secured with lids having perforated mesh. The newly 4
104
emerged adult moths were paired and transferred to new cages holding fresh green bolls to continue the
105
next cycle. Before actual experiment was initiated, we have successfully reared the pink bollworm on
106
detached cotton bolls for three generations to remove any inherent field parasitism or infection of
107
entomopathogens. The F4 population onwards was used for conducting temperature-dependent
108
experiments. The study insect was identified from Insect identification service of Division of Entomology,
109
ICAR–Indian Agricultural Research Institute, New Delhi, India (Voucher specimen no. RRS No. 1885 –
110
1890/17). The PCR amplification of COI gene of mitochondrial DNA was also performed to confirm the
111
insect identity (NCBI–GenBank accession numbers MG738712 – 15) (Fand et al., 2019).
112
2.2. Data collection at constant temperatures
113
The life cycle of P. gossypiella was studied in cohorts of single life stages at six constant temperatures i.e.
114
15, 20, 25, 30, 35 and 38 °C maintained inside the controlled incubation chambers (Model: E–36H0,
115
Percival Scientific, USA) in the laboratory. The relative humidity and photoperiods were set at 65 ± 5%
116
and 12:12 L:D, respectively. The incubator has a programmable temperature control with ramping and
117
non–ramping adjustments for temperature range between 10
118
as high as 90% at ambient temperatures, whereas light intensity is programmable up to 0 –1250 µ
119
moles/m2/s. The life stages of P. gossypiella were evaluated at each test temperature as described below.
120
Eggs: In the evening of a day before actual start of experiment, four pairs of mated adult moths were
121
released separately inside four plastic containers each holding 10 detached cotton bolls. The moths were
122
removed from the containers in the next day morning and the eggs laid on the bolls were counted. A total of
123
200 eggs (~12 h old) in four replicates, each with 50 eggs laid on different bolls were held in plastic
124
containers inside the growth chambers for evaluation at each of the test temperatures. The egg hatching
125
from each of the test temperatures was recorded daily.
126
Larvae: A batch of 20 neonate larvae (< 12 h old) from P. gossypiella stock colony was released onto 10
127
bolls @ two larvae per boll and were held in a plastic container (45 x 20 cm size). A total of 100 larvae in
128
five different containers were evaluated for their development at each test temperature. The observations on
5
– 44 . The humidity control is adjustable to
129
the development time, larval mortality and the numbers of pupae were recorded daily from all the five
130
replicates in each of the constant test temperatures.
131
Pupae: A total of 100 newly formed pupae (~12 h old) were isolated from P. gossypiella stock colony and
132
held separately in batches of 25 inside four different plastic containers (15 x 10 cm size) kept in incubation
133
chambers at each test temperature. The pupal durations and the number of adults emerged in respective test
134
temperatures were recorded daily.
135
Adults: Ten pairs of newly emerged adults (~12 h old) from P. gossypiella stock colony were caged
136
separately @ one pair per mating jar made of plastic containers (30 x 15 cm size) each holding ten green
137
cotton bolls. The adult moths were fed with 10% honey soaked over absorbent cotton wick. The moths
138
were transferred daily to the new containers holding fresh cotton bolls. The daily numbers of eggs laid on
139
green bolls were counted from each jar to calculate total fecundity per female. The longevity of each male
140
and female adult was recorded at respective test temperatures. In case male adults died earlier, the females
141
in respective cages were provided with new male adults to ensure optimum mating and fecundity.
142
2.3 Data analyses and modelling tools
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2.3.1 Estimation of immature development times
144
The concepts of same shape property (Sharpe et al., 1977) and rate summation (Curry et al., 1978) were
145
applied to estimate the variability in the distribution of development times of immature life stages of P.
146
gossypiella viz., egg, larva and pupa at various constant temperatures. According to these concepts, the
147
intrinsic distributions of development times of an insect at different temperatures fall on the top of each
148
other when normalized by the mean of each distribution. This helps in rationalising the mean rate of
149
development as a lognormal distribution of tolerances among individuals of cohort. Accordingly, the
150
cumulative probability distributions of P. gossypiella immature development times under different test
151
temperatures were estimated, normalized and arranged in a frequency distributions. The mean development
152
time and cumulative frequencies of survivorship for each life stage of P. gossypiella were calculated at
153
different constant temperatures. For describing the distribution of immature development times, three
154
different distribution models i.e. probit, logit and Cloglog were fitted to the experimental data and the logit
6
155
distribution was selected as the best fit model based on Akaike’s Information Criterion (AIC) (Akaike,
156
1973). The equation of logit distribution function is given below. =
157
(1)
158
Where, F(x) is the probability to complete development at time x, lnx is the natural logarithm of the days
159
observed, a is the intercept corresponding to temperature i, and b is the common slope of the regression
160
model.
161
2.3.2 Estimation of immature development rates
162
The development rates of immature life stages at different test temperatures were estimated by taking the
163
inverse of development times (1/d) of respective life stages. Non–linearity was observed in egg and larval
164
development at temperatures above 38°C and 35°C, test temperatures respectively. Therefore, while fitting
165
a linear model to the data on egg and larval development, these temperatures were excluded and the data
166
was fitted for remaining temperatures only (Egg:15°C –390 35 C; Larvae: 15°C –30°C). Entire range of
167
test temperatures (15°C –38°C) was selected for pupal development rate. The following equation of linear
168
regression model was fitted to estimate the temperature–dependent development rates (Campbell et al.,
169
1974).
170
=
+
(2)
171
Where, r (T) is the rate of development (days-1) at temperature T (°C), and, a and b represent the intercept
172
and the slope of the equation, respectively.
173
Due to poor predictability of linear model at high test temperatures (>35 ), we further fitted non-linear
174
Sharpe and DeMichele model (Sharpe and DeMichele, 1977) for estimating the non–linearity in
175
development rates at test temperatures higher than 35 . This is a biophysical model considered the most
176
appropriate for describing temperature–dependent life processes in poikilothermic organisms. It hypothesizes
177
that, the development of poikilotherms is driven by a rate determining enzyme or enzyme complex which
178
has three basic reversible energy rates: inactive at cold temperatures, active at optimum temperatures and
179
inactive at high temperatures (Sharpe and DeMichele 1977; Schoolfield et al. 1981). The equation of the
180
model used is given below. 7
=
181
.
∆ &
!
.
∆
" " $% &
!
"
" #
%$
∆ '
!
" " $% '
(3)
182
Where, r (T) is development rate at temperature T (°K); R is universal gas constant (1.987 cal degree-1 mol-
183
1
184
enthalpy of activation of reaction catalysed by enzyme (cal mol-1); ∆Hl is change in enthalpy at low
185
temperature (cal mol-1); ∆Hh is change in enthalpy at high temperature (cal mol-1); Tl is low temperature at
186
which enzyme is half active and Th is high temperature at which enzyme is half active.
187
2.3.3 Developmental thresholds and thermal requirements
188
The slope and intercept of the linear regression model provided the estimates of LTTs and thermal constant
189
requirements (DD) (Campbell et al., 1974). The ratio of intercept and slope (a/b) was taken as LTT,
190
whereas the inverse of slope (1/b) was taken as the DD required for completion of development of
191
respective immature life stages of P. gossypiella. The parameter estimates of Sharpe and DeMichele model
192
provided the values for ‘Tl’, ‘To’ and ‘Th’ representing the LTT, optimum temperature (To) and UTT,
193
respectively. The obtained values were in °K which were converted to °C by using the relationship °C = °K
194
– 273 (Fand et al., 2014; 2015).
195
2.3.4 Estimation of immature mortality
196
The cumulative frequencies of survivors from each cohort were calculated and mortality was estimated by
197
subtracting the number of cohort survivors from total sample size. The temperature–dependent mortality in
198
immature life stages was estimated by fitting Wang model (Wang et al. 1982). The mathematical equation
199
of three parameter version of model (Wang–1) used for assessing mortality in egg and pupal stages is as
200
given below.
201
(
202
Similarly, the four– parameter version (Wang–3) was used for larval mortality. The following equation of
203
the model was used.
204
(
); P is development rate at optimum temperature To (°K), assuming no enzyme inactivation; ∆Ha is
= 1−
= 1−
+ ",-!#
+ ",-!#
#
0
./
$% ", - !#
# ./ $% ", - !# 0&
./# $% 1 2 0
(4)
./# $% 1 2 0'
(5)
8
205
Where, m (T) is the rate of mortality at temperature T (°C); Topt is the optimum temperature for survival
206
(°C); B, Bl and Bh and H are the fitted parameters of equation.
207
2.3.5 Adult survival
208
The inverse of adult survival times (1/days) were treated as the survival rates or ageing rates. The
209
temperature–dependence of survival rates of male and female adults was determined by fitting a Stinner
210
equation shown below (Stinner et al. 1974).
211
r T =
6
5"
67 8
+
6
59
(6)
67 7 8: 8
212
Where, r(T) is the survival rate (1/day) at temperature T (°C); To is the optimum temperature (oC); c1 and
213
c2 are the maximum and minimum temperatures (°C) when T ≤ To and T > To, respectively; K1 and K2 are
214
constants representing the slope and the intercept, respectively.
215
2.3.6 Fecundity and relative oviposition rate
216
The total fecundity, the age specific rates of oviposition and adult survival are the key factors in determining
217
the temperature effects on reproduction in insects (Fand et al., 2015). The total number of eggs produced per
218
female of P. gossypiella during her whole life span represents the total fecundity. The following equation of
219
Guassian with log model was fitted to determine the temperature effects on total fecundity of females.
220
f T = <= + a . exp −0.5. log G
221
Where, f(T) is a mean lifetime fecundity at temperature T (oC); y0 and T0 are the minimum and optimum
222
temperatures (ºC), respectively for oviposition; a and b are the fitted parameters of equation.
223
The age–specific oviposition rate of P. gossypiella at each test temperature was described by an exponential
224
model. It is the proportion of the total number of eggs produced during a given age interval compared with
225
the total lifetime reproductive potential of the female. The cumulative offspring production rate was plotted
226
against normalized female age expressed as ratio of female age in days divided by mean survival time. The
227
formula of the exponential model used for assessing the relative oviposition rate is given below:
228
y= 1 − e
HI!
I9
J
$
K
(7)
LHM IM9 5MN O
(8)
9
229
Where, y is the cumulative oviposition frequency; X is the normalised age of female expressed as a ratio of
230
age in days and median survival time; a, b and c are the equation parameters.
231
2.3.7 Simulation of life table parameters
232
Using the functions established for development, survival and reproduction in P. gossypiella at six constant
233
temperatures between 15–38 °C, the life table parameters were simulated stochastically following cohort
234
updating and rate summation approach (Curry et al., 1978). The sex of progeny was determined by
235
generating random values between 0 and 1 (Kroschel et al., 2013; Fand et al., 2014). As the temperature
236
and female age did not significantly affect the female proportion in the progeny, constant female rate of 0.5
237
was assumed while carrying out simulations. The following life table parameters were estimated with the
238
initial number of eggs set to 100 and 10 replications for simulations at each of the test temperatures. (R : =
Q 5R STUV × XYYHURZ [RZ\T\H
239
a. Net reproductive rate
240
b. Generation length in days (T) = !_ $ + !_7$ + !_`$ + !ab$ × TR c=% %
Q YH ZHU T U] Z:^
V
(9) (10)
241
Where, d1, d2, and d3 are the median development rates for immature life stages of PBW i.e. Egg, Larva and
242
Pupa, respectively; sf is the mean survival rate of the female and TR 50% is the normalised age of the females
243
until 50% oviposition. (re =
fJ
244
c. Intrinsic rate of increase
(11)
245
d. Finite rate of increase
(h = exp re
246
e. Doubling time
(ij =
247
2.3.8 Modelling tools
248
All the analyses related to estimation of temperature–dependent development of P. gossypiella were
249
performed using Insect Life Cycle Modelling (ILCYM) software, version 3.0 (International Potato Centre,
250
Lima, Peru) (Tonnang et al. 2013). ILCYM is open source software which has three basic components viz.,
251
model builder, validation and simulation, and population analysis and risk mapping. The ‘model builder’
252
contains several linear and non–linear models used for estimating temperature–dependent life processes in
253
insects. The deterministic and stochastic simulations of life table parameters are performed with ‘validation
g
(12)
7
(13)
Zk
10
254
and simulation’ module. The geographical information system (GIS) component is linked to ‘population
255
analysis and risk mapping’ module which help in mapping of the pest risk in different geographical areas.
256
The present study employed the ‘model builder’ for estimating the temperature dependent life functions,
257
and the ‘validation and simulation’ for life table parameter simulations. Using ‘model builder’ module,
258
several mathematical linear and non–linear equations were fitted to the data for estimating the temperature–
259
dependent distribution of development times, rates of development, survival and reproduction. While
260
running the tool, an option for ‘run multiple models’ was selected which successively displayed the fitted
261
sub–models with their respective statistics.
262
2.3.9. Statistical analyses
263
The cumulative probability distributions of P. gossypiella immature development times under different test
264
temperatures were estimated, normalized and arranged in a frequency distributions. The mean development
265
time and cumulative frequencies of survivorship for each life stage of P. gossypiella were calculated at
266
different constant temperatures. The development rates of immature life stages at different test temperatures
267
were estimated by taking the inverse of development times (1/d) of respective life stages. The best fitted
268
models of distribution time, development rate, mortality, longevity and fecundity for different life stages
269
were chosen based on widely accepted goodness of fit indicators such as AIC (Akaike 1973) and coefficient
270
of determination (R2). Analysis of Variance (ANNOVA) and Least Significant Difference (LSD) were used
271
as post–hoc tests, and the significance was tested at p ≤ 0.05 level for probability thresholds and hypothesis
272
testing (Fisher 1953).
273
2.4 Validation of established life functions
274
2.4.1 Simulation of life table parameters using real time daily temperature data
275
The simulation procedure in ILCYM is based on the daily minimum and maximum temperature data
276
(Tonnang et al. 2013). The data were collected from Automatic Weather Stations at six locations
277
representing North, Central and South cotton growing zones of India as mentioned below: North Zone –
278
Hisar (2016), Haryana State; Central Zone – Nagpur (2017), Maharashtra State; Surat (2017) and Junagadh
279
(2017), Gujarat state; South Zone – Dharwad (2010), Karnataka state; and Coimbatore (2016), Tamil Nadu
280
State. The annual maximum temperatures for Hisar, Nagpur, Surat, Junagadh, Dharwad and Coimbatore 11
281
fluctuated between 13.2 – 46.7ºC, 19.4 – 45.5ºC, 26.1 – 39.6ºC, 20.8 – 44.6ºC, 17.8 – 39.4ºC and 25.0 –38.6
282
ºC, respectively. Similarly, the minimum temperatures for these locations ranged between 1.5 –32.2 ºC, 5.0
283
–35.8 ºC, 13.5 – 28.6 ºC, 5.6 –27.9 ºC, 9.2 – 37.8 ºC and 13.4 – 27.5 ºC, respectively.
284
Diurnal temperature variability was accounted using a time step length of 15 minutes. For half day
285
temperature predictions, a cosine function was used and the temperature–dependent life table parameters of
286
P. gossypiella were calculated for each 15 minute time step. The equation used for predicting the
287
temperatures for first half–day is given below (Kroschel et al. 2013).
288
Ti =
289
Where, Ti is the temperature (oC) of time step i (i = 1, 2, 3, ...48; and Min and Max are the daily minimum
290
and maximum temperatures, respectively.
291
The above procedure was then repeated to estimate temperatures for the second half–day using minimum
292
temperature of the next day in the equation and the simulations were carried out so on for rest of the period.
293
The life table parameters were simulated stochastically (Curry et al. 1978) and compared with observed
294
values obtained in constant temperature experiments.
295
2.4.2 Validation of developmental thresholds and thermal requirements
296
The threshold temperatures and thermal requirements of P. gossypiella estimated based on constant
297
temperature experiments in the laboratory were validated for their robustness and accuracy in predicting the
298
developmental events under field conditions. Field data on male moth catches in sex pheromone traps
299
baited with gossyplure recorded at Nagpur (Maharashtra) during 2018 was used for predicting the thermal
300
summations accumulated between beginning of the moth emergence and occurrence of subsequent field
301
peaks of moth catches. The time lapse between these two events was considered as completion of one in–
302
field generation of P. gossypiella (Beasley and Adams, 1996). The heat units required for completion of the
303
said developmental event were accumulated using laboratory estimates of LTT and UTT, and daily data on
304
minimum and maximum temperatures recorded for the year 2018 at Nagpur location. A sine wave method
305
with horizontal cutoff was used in degree day estimation (Allen, 1976). The heat units accumulated were
306
compared with both the laboratory estimates and those reported in literature.
mH
7
mT
× cos !
× T =.c no
$+
mT
7
mH
(14)
12
307
3. Results
308
3.1 Distribution of immature development times and adult survival times
309
The durations of the immature development and adult survival in P. gossypiella decreased significantly
310
with increase in temperatures from 15°C to 35°C (Table 1). Shrinking of the egg chorions and larval bodies
311
was observed at 38oC indicating no egg and larval development at this temperature. There was reasonably
312
good agreement between the development times of P. gossypiella life stages observed at different test
313
temperatures and those predicted by the model. The cumulative logit distribution function fitted to the data
314
was sensible enough to describe the variability in development times of immature stages and survival times
315
of adult stages of P. gossypiella (Table 2).
316
3.2 Temperature–dependent development rate of immature stages
317
The test temperatures at which immature development rates deviated from linearity were excluded while
318
fitting linear relationship and the linear regression was fitted to the data recorded at remaining temperatures
319
only. The linear model reasonably estimated the development rates for eggs, larvae and pupae of P.
320
gossypiella at temperatures between 15 –35 oC, 15 – 30 °C and 15 – 38 °C, respectively (ANOVA: All
321
stages, p< 0.003; R2 >0.97; egg: df = 1,3; F = 92.83; larva: df = 1,2; F = 303.21; pupa: df = 1,4; F = 146.60)
322
(Table 3).
323
The projected drop in the immature development rates at temperature of ≥ 35 oC was precisely estimated by
324
a non–linear Sharpe and DeMichele model (ANOVA: All stages, df = 6,8; p<0.01; AIC < -10.0; R2 > 0.95; F
325
= 130.97 (eggs), 228.95 (larvae) and 71.25 (pupae) (Table 3, Figure 1). The linearly increasing development
326
rate in egg stage declined sharply after 35oC, indicating that no egg development will be supported at
327
temperature above 35 oC (Figure 1a). The larval development rate was non–linear below 20 oC as can be
328
seen from zig–zag lines or non–smoothness of fitted curve, and it increased linearly above 20 oC till 35 oC,
329
after which it again declined sharply to reach abscissa (Figure 1b). A smooth curve obtained for pupae
330
indicated a slower rate of development at temperatures between 15–20 oC, after which it increased rapidly
331
until temperature reaches 35oC (Figure 1c).
332
3.4 Developmental threshold temperatures and thermal requirements
13
333
The LTTs for development of eggs, larvae, pupae and egg–adult emergence in P. gossypiella, taken as the
334
ratios of intercepts and slopes (a/b) of linear regressions were 11.23, 11.37, 11.00 and 11.20 oC,
335
respectively. Similarly, the thermal constants expressed in degree days (DD), estimated by taking inverse of
336
slopes of linear regression lines were 72.99, 285.71, 144.92 and 503.62 DD for eggs, larvae, pupae and
337
egg–adult emergence, respectively (Table 3).
338
The LTTs and HTTs estimated by a non–linear Sharpe and DeMichele model for the immature life stages of
339
P. gossypiella were: 14.17/ 35.43 oC (eggs), 15.18/ 35.48 oC (larvae), 11.00/ 35.48 oC (pupae) and 13.40/
340
35.50 oC (egg–adult emergence). Similarly, the optimum temperatures (To) estimated by the model for
341
immature development were 24.83, 24.74 and 27.28 oC for eggs, larvae and pupae, respectively (Table 3).
342
3.5 Temperature–dependent immature survival
343
In egg stage, the lowest mortality (11.7%) was observed at 25 oC, which shoot above 30% at 15 oC and
344
35oC test temperatures. The larvae, especially during their early instars were relatively more susceptible to
345
temperature–dependent mortality compared to egg and pupal stages. A single larva that could enter
346
pupation at 15°C did not lead to adult emergence. Maximum pupal mortality (64%) was observed at 15 oC
347
whereas it was less than 40% at temperatures between 20–35 oC. In general, the constant test temperatures
348
below 20 oC and above 35 oC were relatively non–congenial, whereas those between 20–30 oC with ≥50%
349
survival, were relatively favourable for immature development in P. gossypiella. Three parameter version
350
of Wang model (Wang-1) offered a best fit to the temperature–dependent mortality in egg and pupal stage
351
(ANOVA: Both stages, p=0.01; df = 2,2; AIC < -8.0; R2 > 0.88; F = 64.91 (eggs) and 7.54 (pupae). On the
352
other hand, four parameter version of Wang model (Wang-3) was best fitted to the data on temperature
353
dependent mortality in larval stage (ANOVA: p=0.02; df=3,1; AIC= -29.9; R2=0.99; F=1049.40). The
354
optimum temperatures predicted by the model for better survival of eggs, larvae and pupae were 25.25,
355
22.83 and 27.14 oC respectively (Table 4, Figure 2).
356
3.6 Temperature–dependent adult life span
357
In general, males required less time to senescence compared to females, and the adult ageing rates were
358
rapid at low (15oC) and hight (35oC) test temperatures (Table 1). Both the female and male adults of P.
14
359
gossypiella had life span of 11.00 –19.00 days at constant temperatures between 20 – 35 °C. The
360
temperature–dependence of survival times in both female and male adults was well described by Stinner
361
model (Stinner et al., 1974) (ANOVA: for both sexes, df=4,10; p <0.02; R2 > 0.67; AIC < -11.0; F:
362
female=7.52; male=5.10). The optimum temperature for male adult survival (13.39 oC) was considerably
363
lower than that of female adults (21.66 oC) (Table 5, Figure 3).
364
3.7 Temperature– dependent reproduction
365
Due to decrease in female longevity with increasing temperatures, the oviposition period was significantly
366
reduced. For the evaluated range of constant temperatures (15°C –35 oC), the pre–oviposition and post–
367
oviposition periods ranged between 2 –7 days and 1–4 days, respectively. Minimum (11.14) and maximum
368
(102.60) egg layings were recorded at 15oC and 25oC temperatures, respectively whereas; no egg laying
369
was occurred at 38 oC test temperature. The Gaussian with log model described the temperature–
370
dependence of P. gossypiella fecundity (ANOVA: df=3,1; p=0.05; R2=0.99; AIC=29.69; F=111.99). The
371
favourable temperature range for reproduction was predicted between 20 –30 oC, and the minimum and
372
optimum temperatures required for oviposition were 13.07oC and 24.80oC, respectively. (Table 6, Figure
373
4a). The exponential modified function described the relationship between cumulative oviposition rate and
374
female age (ANOVA: df = 2,122; p = 0.00; F = 1017.862; AIC= -238.39; R2=0.94). The 50% of the
375
oviposition was completed by the female at a physiological age of 0.68 (Table 6, Figure 4b).
376
3.8 Life table parameters estimated at constant temperatures
377
Pectinophora gossypiella was unable to develop at constant temperatures of 15 and 38 oC under laboratory
378
conditions, therefore, we estimated life table parameters only for a temperature range 20 oC – 35 oC (Table
379
7). The simulation results indicated temperatures between 25–30 oC as the most favoured range for
380
optimum growth of P. gossypiella. At 25 oC temperature, the population of P. gossypiella attained
381
maximum net reproductive rate (Ro) of 16.302 females/female/generation and fecundity of 56.565 eggs/
382
female/ generation. The intrinsic (rm) and finite (λ) rates of increase were maximal, and the doubling time
383
(Dt) was shortest at temperatures between 25–30 oC. The mean generation time (T) decreased from 63.18 to
384
31.67 days with increase in temperature from 20 to 30 oC under laboratory conditions. A slight increase in
385
the duration of generation time (32.47 days) was observed at 35 oC. 15
386
3.9 Simulated life table parameters
387
Simulations carried out using real time daily temperatures from weather stations reasonably predicted the
388
life table parameters for P. gossypiella at five out of six selected locations viz., Nagpur, Surat, Junagadh,
389
Dharwad and Coimbatore. The life table parameters predicted for Hisar station were slightly deviating from
390
those established by phenology model and those predicted for remaining five stations. The negative values
391
of rm and Dt, lowest values for Ro, GRR, and λ, and highest value of T predicted for Hisar indicated the
392
adverse effects of extreme low (1.5°C) and high (46.7°C) daily temperatures at this location on development
393
and survival of P. gossypiella (Table 7).
394
3.10 Prediction of moth emergence using developmental thresholds and thermal requirements
395
The laboratory estimated mean LTT and UTT of 13.4 and 35.5 °C accumulated the heat units in a range of
396
489.9 – 497.9 DD between the beginning of moth emergence and the occurrence of subsequent peaks of
397
moth captures in gossyplure baited pheromone traps. The moth captures plotted against the calendar dates
398
(Figure 5a) and the accumulated heat units (Figure 5b) have clearly shown the coincidence of peaks of
399
moth captures with estimated heat unit accumulations. From these graphs it was also revealed that though
400
the durations required for completions of developmental events in P. gossypiella varied from a minimum of
401
35 days during August–September to a maximum of 71 days during December–January, however the heat
402
units accumulated between the developmental events remained relatively constant in a range of 489.9 –
403
497.9 DD.
404
4. Discussion
405
The temperature–dependent population growth potential of P. gossypiella reared on detached cotton bolls
406
in laboratory at constant temperatures between 15 – 38 °C is estimated employing a phenology modeling
407
centered on rate summation and cohort updating approach (Curry et al., 1978). Further, the temperature
408
thresholds and thermal requirements for completion of its development were estimated and validated using
409
a field data on male moth captures in sex pheromone traps. The results revealed that population of P.
410
gossypiella could thrive at constant temperatures between 20–35°C, however its optimal growth was
411
observed only between 25 – 30 oC.
16
412
Due to the unsatisfactory results obtained with linear model at high test temperatures and its limitation in
413
estimation of UTTs, we used a non–linear equation of Sharpe and DeMichele (Sharpe and DeMichele,
414
1977) for estimating the development rates. The duration of egg development in present study (10.0 days at
415
20°C – 4.0 days at 35°C) was relatively closer to that of reported by earlier researchers (10.0 days at 20°C –
416
4.3 days at 30°C) (El Sayed and Abd El–Rhman, 1960; Fye and McAda, 1972; Hutchinson et al., 1986). A
417
non–linear trend of larval development observed at constant temperatures above 35°C was strongly
418
supported by the work of Philipp and Watson (1971), and Hutchinson et al (1986), who reported a non–
419
linearity in larval development at temperatures above 32.2°C and 35.5°C, respectively. The pupal
420
developmental durations reported in present study (6.0 days at 35°C – 17.0 days at 15°C) are also well
421
supported by the studies of Philipp and Watson (1971), Hutchinson et al (1986) and Zinzuvadiya et al
422
(2017). However, our findings on larval and pupal durations were not consistent with those of Yones et al.
423
(2011) and Shah et al. (2013), reporting lower durations for larva and higher duration for pupa.
424
The LTT (14.17°C) and HTT (35.43°C) estimated by Sharpe and DeMichele model for egg development in
425
P. gossypiella were relatively similar to the earlier reports of LTTs (13.88 – 14.9 °C) (Fye and McAda,
426
1972; El–sayed and Ali, 2005), and HTTs (34.76°C) (El–sayed and Ali, 2005). Similarly, the LTT of
427
15.18°C for larval development was closer to that of 15.22°C (El–lebody et al., 2015), however it was
428
relatively on higher side compared to 12.38 °C (Hutchinson et al., 1986) and 14.07 °C (Yones et al., 2011).
429
The LTT of 11.00 °C estimated for pupal development was in line with 11.69 °C (Hutchinson et al., 1986),
430
however, deviated from 9.57 °C (Yones et al., 2011). Mean LTT of 13.40°C for development from egg to
431
adult emergence was in agreement with the literature reports of LTTs between 13.00 – 13.90 °C (Wene et
432
al., 1965; Huber et al., 1979; Beasley and Adams, 1996), and deviated from the smaller values of LTTs
433
between 10.0 – 12.30 °C (Hutchinson et al., 1986; Lingren et al., 1989; Gergis et al., 1990; Naranjo and
434
Martin., 1993). Similarly, the mean UTT of 35.5°C for development from egg to adult emergence was also
435
consistent with literature reports and has joined an intermediate group between the UTTs of 32.5 – 32.8 °C
436
(Hutchinson et al., 1986; Naranjo and Martin, 1993; Beasley and Adams, 1996) and 37.5 °C (Gergis et al.,
17
437
1990). However, relatively lower values of UTT (~30.0 °C) had been reported in some studies (Wene et al.,
438
1965; Huber et al., 1979; Lingren et al., 1989). Despite minor variations in estimated and reported
439
thresholds, it is encouraging that the combination of estimated thermal thresholds (13.40/35.50 °C) when
440
applied to field data, satisfactorily predicted the peaks of moth emergence based on the required number of
441
heat unit accumulations.
442
The heat unit requirement of 72.99 DD estimated for development of egg stage is similar to that of 71.90 DD
443
(Gergis et al.,1990) and 72.11 DD (Yones et al., 2011); and also in line with a range of 63.27 – 78.62 DD
444
(El–sayed and Ali, 2005) and 54.60 – 73.00 DD (El–Lebody et al., 2015). However, our findings largely
445
deviated from extreme high value of 107.30 DD (Albertos, 1974) and extreme low value of 44.00 DD
446
(Hamed, 2005). The estimated larval heat unit requirements of 285.71 DD were relatively on higher side of
447
previous reports of 276.20 DD (Albertos, 1974), 247.90 DD (Naranjo and Martin, 1993) and 243.47 DD
448
(El–sayed and Ali, 2005), and deviated strongly from 144.00 – 166.38 DD (Gergis et al., 1990; Hamed,
449
2005; Yones et al., 2011; El–Lebody et al., 2015). The thermal requirements for completion of pupal
450
development in P. gossypiella (144.92 DD) are supported by the results of previous researchers, e.g. 167.00
451
DD (Albertos, 1974), 144.90 – 149.60 DD (Naranjo and Martin, 1993), and 115.26 – 140.85 DD (El–Sayed
452
and Ali, 2005). At the same time, the present findings were contradicted by the reports of some researchers.
453
The contrast included the estimates of 93.00 DD at extreme low end (Hamed, 2005) and 232.60 – 248.70
454
DD at extreme high end (Gergis et al., 1990; Yones et al., 2011; El–lebody et al., 2015). The total heat unit
455
requirement of 503.62 DD estimated for completion of development from egg laying to adult emergence
456
were in line with the literature reports, e.g. 499.90 DD (Gergis et al., 1990), 492.00 DD (Beasley and
457
Adams, 1996), 499.13 – 522.11 DD (Yones et al., 2011) and 464.50 – 502 DD (El–lebody et al., 2015).
458
However, our results are contradictory to the lower value of 324.00 DD (Hamed, 2005) and higher range of
459
513.30 – 550.50 DD (Albertos, 1974; Sevacherian et al., 1977; El–sayed and Ali, 2005).
460
The survival rates of P. gossypiella immature life stages varied significantly at different test temperatures.
461
Highest larval survival (68.0%) was recorded at constant temperature of 25oC whereas increased mortalities
462
in immature stages were observed at temperatures below 20oC and above 35oC. Similar trend in immature 18
463
survivorship has been reported (Phillip and Watson, 1971; Gergis et al., 1990; Shah et al., 2013). The
464
senescence rates for both female and male adults were rapid at 15°C and 35°C temperatures.
465
The adult longevities were reduced at these extreme temperatures compared to optimal life span of 13 – 19
466
days observed at temperatures between 20°C and 30°C. This ultimately shortened the reproductive period
467
and reduced the life time fecundity. The pre and post oviposition periods reported in present study were
468
supported by the literature reports (Yones et al., 2011; El–lebody et al., 2015; Zinzuvadiya et al., 2017). The
469
maximum egg laying of 102.6 eggs/ female occurred at 25°C, and reduced drastically at temperatures below
470
20°C and above 30°C. Fairly similar trend in temperature–dependent fecundity of P. gossypiella was
471
reported (Graham et al (1967). The total fecundity in our study was relatively closer to that of reported in
472
literature, e.g. 70.00 eggs per female in a life span of 11.70 days (Cacayorin et al., 1992) and 75 –125 eggs in
473
a period of 9.0 days (Attique et al., 2004). However, it was on lower side compared to a range of 204 – 224
474
eggs/ female reported in literature (El Sayed and Abd El–Rhman, 1960; Philipp and Watson, 1971; Fye and
475
McAda, 1972; Henneberry and Leal, 1979; Zinzuvadiya et al., 2017). Our study presents only the effect of
476
temperature on P. gossypiella fecundity when reared on detached cotton bolls. However, fecundity is also
477
influenced by several other factors such as host nutritional quality, food availability, nutrition of immature
478
stages, and abiotic factors like light intensity, relative humidity, etc. (Attique et al., 2004).
479
The simulation of life table parameters generated valuable information on temperature–dependent population
480
growth potential of P. gossypiella. The temperature effects on P. gossypiella life cycle have been widely
481
studied (Graham et al., 1967; Fye and McAda (1971; Phillip and Watson, 1971; Hutchinson et al., 1986;
482
Yones et al., 2011). Our findings are in line with majority of these studies, e.g. Ro and rm (Phillip and
483
Watson, 1971), λ (Graham et al., 1967) and T (El–sayed, 1960; Fye and McAda, 1971; Hutchinson et al.,
484
1986; El–sayed and Ali, 2005; Yones et al., 2011). However, the values of rm and Ro reported in present
485
study deviated from some of the literature reports. Graham et al (1967) obtained relatively higher values of
486
Ro ranging between 79.232 – 139.852 females/ female/ generation at temperatures between 26.7 – 32.22°C.
487
The development rates, mortality and fecundity are supposed to be highly variable factors and rm is
19
488
computed as a function of Ro, thus it adds to the variability in estimated life table parameters (Fand et al.,
489
2014; 2015).
490
Simulations carried out using real time daily temperatures from weather stations reasonably predicted the
491
life table parameters for P. gossypiella at five out of six selected locations viz., Nagpur, Surat, Junagadh,
492
Dharwad and Coimbatore. The life table parameters predicted for Hisar station slightly deviated from those
493
established by phenology model and those simulated for remaining five stations. The negative values of rm,
494
lowest values for Ro, GRR, and λ, and highest value of T predicted for Hisar indicated the adverse effects of
495
daily temperatures on development and survival of P. gossypiella, restricting its population growth at
496
temperature extremes. Analysis of daily data on annual range of minimum (1.5 – 32.2ºC) and maximum
497
(13.2 – 46.7ºC) temperatures at Hisar location used in simulation of life table parameters revealed that these
498
temperatures were falling well below the LTT (13.4°C) and rising well above the UTT (35.5°C) estimated
499
for P. gossypiella. Thus, the temperature–dependent phenology model of P. gossypiella presented here is
500
sensitive enough to catch minute variations in daily temperatures and thus may give reasonably valid results
501
of life table simulations.
502
The heat units of 489.90 – 497.90 DD accumulated between two successive moth emergence peaks under
503
field condition were closer to the laboratory estimates of 503.62 DD required to complete development
504
from egg to adult emergence. Thus, the validation results have clearly indicated that the LTT and UTT of
505
13.4 and 35.5°C estimated for P. gossypiella development based on constant temperature studies in
506
laboratory were reliable enough to predict the pest’s developmental events with ± 1.0 day error of margin
507
under field conditions. A margin of error of 5.72 – 13.72 DD observed between the degree days
508
accumulated under field conditions and those estimated by laboratory experiments was equivalent to ±1.0
509
day in terms of duration in days. This deviation can be ascribed to the fact that the developmental
510
thresholds for an organism in field may be different from laboratory determined thresholds because of
511
variable field temperatures (Beasley and Adams, 1996). This margin of error can be reduced by correction
512
of established thresholds for field data employing coefficient of variation technique that provides best
513
combination of LTT and UTT that gives lowest coefficient of variation of degree days between the
514
developmental events (Arnold, 1959; Beasley and Adams, 1996). 20
515
In conclusion, the results of present study may help in comprehending seasonal dynamics of P. gossypiella
516
in relation to its peak abundance in field conditions, predicting the developmental events like beginning and
517
peaks of moth emergence, dates of oviposition and egg hatch, etc. This could facilitate better timing of
518
management actions such as insecticidal applications thereby enhancing the efficacy of pest control. The
519
present model, if projected to potential climate change may help in future adaptation planning for this pest
520
by allowing identification of regions with the probable increase or decrease in folds of P. gossypiella
521
incidence and spread.
522
Acknowledgements
523
This study is a part of the research work titled “Estimation of developmental thresholds and thermal
524
requirements for cotton pink bollworm, Pectinophora gossypiella (Saunders)” carried out by the first author
525
for award of the Masters Degree (M.Sc.) in Agricultural Entomology submitted to Dr. Panjabrao Deshmukh
526
Krishi Vidyapeeth (Dr PDKV), Akola, Maharashtra, India. The authors are thankful to the Professor,
527
Entomology Section, College of Agriculture, Nagpur (Dr PDKV, Akola) for approval of the present research
528
work. The authors also gratefully acknowledge the Director, ICAR–CICR, Nagpur (Maharashtra, India) for
529
providing necessary facilities and support to carry out present investigations.
530
Conflict of interest
531
The authors declare that they have no conflict of interest
532 533 534 535 536 537 538 539 540 541 542 543 544 545 546 547 548 549 550
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A software package for developing temperature– based insect phenology models with applications for local, regional and global analysis of insect population and mapping. Lima (Peru): International Potato Center. pp. 193. Wagner, T.L., Wu, H.I., Sharpe, P.J.H., Coulson, R.N., 1984. Modelling distributions of insect development time: a literature review and application of the Weibull function. Ann. Entomol. Soc. Am. 77: 474–487. Wang, R., Lan, Z., Ding, Y., 1982. Studies on mathematical models of the relationship between insect development and temperature. Acta Ecol Sinica 2: 47–57. Wene, G.P., Sheets, L.W., Woodruff, H.E., Pearson, J., Carruth, L.A., 1965. Winter survival of the pink bollworm in Arizona. Univ. Ariz. Tech. Bull. 170. Yones, M.S., Rahman, H.A., AbouHadid, A.F., Arafat, S.M., Dahi, H.F., 2011. Heat unit requirements for development of the pink bollworm, Pectinophora gossypiella (Saunds.). Egypt Acad. J. Bio. Sci. 4(1): 115–122. Zalom, F.G., Goodell, P.B., Wilson, L.T., Barnett, W.W., Bentley, W.J., 1983. Degree–days: the calculation and use of heat units in pest management. University of California DANR Leaflet 21373. Zinzuvadiya, H.D., Desai, H.R., lakum, M.B., Rajkumar, B.K., 2017. Biology of Pink Bollworm, Pectinophora gossypiella Saunders (Lepidoptera: Gelechiidae) on artificial diet under controlled condition. Trends in Biosci. 10: 5363–5371. 23
Figure captions Figure 1. Temperature dependent development rates (1/days) of immature stages of P. gossypiela. Eggs (a) larvae (b) and pupae (c). Fitted function: Sharpe and DeMichele model. The bold line is the selected model output and dashed lies above and below represents the upper and lower 95% confidence bands. Bars represent standard deviation of the mean. The dashed straight line represents hypothetical linear model. Figure 2. Temperature-dependent mortality rates of immature life stages of P. gossypiela: Eggs (a), larvae (b) and pupae (c). Fitted curves; Wang model, the upper and lower 95% confidence intervals of the model are indicated by blue lines. Markers are observed means Figure 3. Temperature-dependent senescence rates (1/days) for adult life stages of P. gossypiela: female (a) and male (b). Fitted curves, Stinner model, the upper and lower 95% confidence intervals of the model are indicated by blue lines. Bars represent standard deviation of the mean Figue 4. Temperature-dependent total egg production curve (a). Fitted curve, Gaussian with log; the upper and lower 95% confidence intervals of the model are indicated with blue lines. The dots are observed data points. Cumulative proportion of egg production in relation to female age expressed as normalized time (senescence/mean senescence time) (b). Fitted curve: Exponential modified function; the upper and lower 95% confidence intervals of the model are indicated. The dots are observed data points at each of the test temperatures. Age of the female at 50% oviposition is indicated. Figure 5. Field emergence of male moths of P. gossypiella predicted using developmental thresholds of 13.4/35.5 °C and degree day accumulations between two successive emergence peaks. The duration in days to moth emergence between two successive peaks varied with
seasonal temperatures (a), however the heat units (DD) accumulated between any two successive peaks remained more or less constant (b).
Table 1. Mean development time (days) of P. gossypiella life stages at different constant temperatures in laboratory. The numbers in parentheses are standard errors Development time (days) Temperature ( C)
Egg Observed
15
20
25
30
35
Survival time (days)
Larva
Predicted
Observed
Pupa
Predicted
Observed
Female
Predicted
Observed
Male
Predicted
Observed
Predicted
17.00
16.51
96.00
92.92
17.00
16.37
9.50
9.15
9.50
8.72
(0.05)
(0.10)
(0.00)
(0.18)
(0.08)
(0.13)
(1.43)
(0.31)
(1.52)
(0.32)
10.00
8.77
30.00
29.94
17.00
15.83
18.50
16.35
19.00
15.64
(0.11)
(0.08)
(0.46)
(0.21)
(0.40)
(0.24)
(1.20)
(0.33)
(1.51)
(0.40)
7.00
6.07
22.00
21.06
9.00
9.66
19.00
15.97
16.00
14.44
(0.05)
(0.06)
(0.27)
(0.14)
(0.29)
(0.17)
(0.36)
(1.62)
(0.38)
5.00
3.51
15.00
14.71
6.00
5.80
14.00
12.44
13.00
11.30
(0.08)
(0.04)
(0.17)
(0.13)
(0.06)
(0.08)
(0.76)
(0.22)
(0.83)
(0.22)
4.00
3.15
16.00
15.68
6.00
5.367
13.50
12.27
11.00
9.84
(0.05)
(0.04)
(0.23)
(0.11)
(0.11)
(0.08)
(0.98)
(0.26)
(0.94)
(0.30)
(1.47)
Table 2. Estimated parameters of the cumulative distribution function fitted to normalized development time frequencies for immature stages and survival time for adult life survival stages of P. gossypiella. Fitted function logit model. The numbers in parentheses are standard errors Intercepts (a) for temperature ( C) Life stage Egg
Larva
Pupa
Female
Male
Slope (b)
AIC
R2
224.06
0.95
136.16
0.84
283.23
0.90
143.47
0.90
153.64
0.89
15
20
25
30
35
-52.078
-40.33
-33.51 (1.98)
- 23.34 (1.31)
-21.31
18.57
(3.09)
(2.37)
(1.19)
(1.09)
-97.21
-72.91
-57.67
-59.04
21.45
(7.04)
(5.18)
(4.09)
(4.20)
(1.52)
-30.30
-29.94
-19.06
-18.19
10.84
(1.41)
(1.37)
(0.89)
(0.85)
(0.49)
-12.02
-15.17
-15.05
-13.69
-13.61
5.43
(1.22)
(1.51)
(1.51)
(1.39)
(1.39)
(0.52)
-9.72
-12.35
-11.99
-10.89
-10.27
4.49
(0.99)
(1.23)
(1.19)
(1.09)
(1.04)
(0.42)
-65.38 (4.68)
-24,.58 (1.11)
Table 3. Estimated parameters of the linear and non-linear models fitted to median development rates (1/days) for immature life stages of P. gossypiella. The numbers in parentheses are standard errors. Linear model: Test temperature range used for fitting linear relationship: Egg stage (15-35°C); larval stage (15-30 °C) and pupal stage (15 -38 °C). Theoretical lower development threshold (Tmin), calculated by intercept/slope, ignoring minus sign. Thermal constant calculated by taking inverse of slope (b) i.e. 1/b. Non-linear model: Values of Th and Tl in oK (for Life stage
Linear model a
b
Tmin
= oK-273).
Sharpe and DeMichele Model
DD
R2
F
df
p
P
To
Ha
Hh
Th
Tl
AIC
R2
F
df
P
72.99
0.97
92.83
1,3
0.00
0.17
297.84
16621.42
595843.10
308.43
287.17
-10.46
0.99
130.97
6,8
0.00
(0.004)
(0.00)
(0.00)
(0.00)
(0.04)
(0.90)
0.05
297.74
12032.10
393406.10
308.49
288.181
-28.70
0.99
228.95
6,8
0.00
(0.01)
(0.00)
(0.001)
(0.00)
(0.92)
(0.00)
0.13
300.28
14309.74
601602.57
308.48
284.00
-14.61
0.95
71.25
6,8
0.01
(0.00)
(1.27)
(0.00)
(0.00)
(0.07)
(0.00)
−
−
−
−
−
−
−
−
−
−
−
( C) Egg
-0.154
0.014
(0.04)
(0.00)
11.23
13 Larva
Pupa
Egg– Adult
-0.039
0.003
(0.005)
(0.00)
-0.076
0.007
−
−
11.37
11.00
11.20
285.71
144.92
503.62
0.99
0.97
−
303.21
146..60
−
1,2
1,4
−
0.00
0.00
−
Table 4. Estimated parameters of the non-linear model fitted to mortality rate for immature life stages of P. gossypiella. Fitted equation: Wang model. Numbers in parentheses are standard errors Life stage
Parameter estimates Topt
Egg
25.25 (0.23)
Larva
22.83 (0.35)
Pupa
27.14 (1.16)
B
Bl
4.30 (0.25)
-
5.39 (0.98)
Bh -
H
R2
F
df
P
0.04 (0.00)
-21.88
0.98
64.91
(2,2)
0.01
1.26 (0.13) 1.26 (0.13) 0.13 (0.00)
-29.91
0.99
1049.40
(3,1)
0.02
-8.83
0.88
7.54
(2,2)
0.01
-
-
AIC
-
0.07 (0.01)
Table 5. Estimated parameters of the non-linear function fitted to the mean senescence rates for adult life stages of P. gossypiella. Fitted equation: Stinner model. Numbers in parentheses are standard errors Life stage
Parameter estimates c1
Female
Male
c2
k1
k2
To
AIC
0.11
0.08
-12.58
0.63
21.66
(0.01)
(0.00)
(0.04)
(0.028)
(0.57)
1.94
0.11
-0.49
0.22
13.397
(0.78)
(1.17)
(5.59)
(9.52)
(4.13)
R2
F
-14.28
0.75
-11.34
0.67
df
P
7.52
4,10
5.10
4,10
0.005
0.02
Table 6. Estimated parameters of non-linear models fitted to temperature-dependent reproduction of P. gossypiella. Fitted functions: Gaussian with log model for total fecundity; Exponential modified for cumulative oviposition rate. Numbers in parentheses are standard errors. Temperature-dependent reproduction Total fecundity Tmin
Topt
(yo)
(To)
13.07
24.79
89.35
0.14
(3.35)
(0.21)
(4.95)
(0.01)
a
b
AIC
Cumulative oviposition rate R2
F
df
p
a
b
c
R2
F
df
P
0.94
1017.86
2,122
0.00
AIC
29.69
0.99
111.99
3,1
0.05
-0.27
1.82
0.08
(0.20)
(0.64)
(0.47)
-238.79
Table 7. Pectinophora gossypiella intrinsic rate of natural increase (rm), net reproductive rate (Ro), gross reproductive rate (GRR), mean generation time (T, in days), finite rate of increase (ƛ) and doubling time (Dt, in days) as mean (±SE) inferred for constant, fluctuating and real time daily temperatures, when reared on detached cotton bolls in laboratory. Numbers in parentheses are standard errors
Life table parameter
―
Stochastic simulations in laboratory (15-38°C) 0.03
―
Constant temperatures in laboratory 15°C
rm
―
Ro
―
GRR
―
T
―
ƛ
―
Dt
―
20°C
25°C
30°C
35°C
-0.01 (0.00)
0.06 (0.00)
0.07 (0.00)
-0.01 (0.01)
0.92 (0.20)
16.30 (1.71)
6.13 (0.45)
0.77 (0.22)
20.739 (3.96) 63.18 (0.88) 0.99 (0.00) 40.68 (29.96)
56.56 (3.91) 44.60 (0.07) 1.06 (0.00) 11.23 (0.44)
27.70 (4.29) 31.67 (0.14) 1.06 (0.03) 12.28 (0.56)
11.33 (1.67) 32.47 (0.10) 0.99 (0.01) 24.58 (32.97)
38°C
Simulations using real time daily temperatures from weather stations Hisar Nagpur Surat Junagadh Dharwad Coimbatore -0.004 (0.01)
0.01 (0.02)
0.04 (0.01)
0.01 (0.03)
0.02 (0.02)
0.039 (0.01)
4.30
0.79 (0.59)
2.44 (0.01)
5.29 (3.08)
2.69 (1.99)
3.16 (2.02)
5.65 (3.21)
―
38.24
―
51.96
―
1.03
―
24.69
28.18 (5.08) 88.13 (2.77) 0.99 (0.01) 41.55 (6.75)
29.60 (7.51) 53.48 (1.79 1.01 (0.02) 25.12 (4.26)
36.05 (5.28) 41.44 (1.41) 1.04 (0.01) 18.78 (7.42)
27.141 (2.28) 51.87 (3.07) 1.01 (0.03) 32.85 (8.98)
24.66 (3.10) 51.52 (1.84) 1.02 (0.02) 16.07 (2.69)
32.73 (9.50) 42.85 (1.22) 1.04 (0.014) 18.57 (6.67)
Highlights •
Threshold temperatures and thermal requirements for pink bollworm were estimated and validated
•
The developmental thresholds of 13.4oC/35.5oC and thermal requirements of 503.62 DD were estimated for development from egg to adult emergence
•
Simulation of life table parameters provided reasonably closer estimates across the tested locations
•
The estimated thresholds precisely predicted the pink bollworm developmental events under field conditions
1
Conflict of interest The authors declare that they have no conflict of interest