Estimations of the Critical Temperatures for Development of the Pistachio Psylla, Agonoscena Pistaciae (Hemiptera: Psyllidae)

Estimations of the Critical Temperatures for Development of the Pistachio Psylla, Agonoscena Pistaciae (Hemiptera: Psyllidae)

Eur. J. Entomol. 108: 403–407, 2011 http://www.eje.cz/scripts/viewabstract.php?abstract=1630 ISSN 1210-5759 (print), 1802-8829 (online) Estimations of the critical temperatures for development of the pistachio psylla, Agonoscena pistaciae (Hemiptera: Psyllidae) MOHAMMAD REZA HASSANI 1, ABBAS ARBAB2, HAMZEH IZADI 3 and GADIR NOURI-GANBALANI 4 1Department of Plant Protection, Islamic Azad University, Rafsanjan Branch, Rafsanjan, Iran; e-mail: [email protected] 2 Department of Plant Protection, Islamic Azad University, Takestan Branch, Takestan, Iran; e-mail: [email protected] 3Vali-e-Asr University, Rafsanjan, Iran; e-mail: [email protected] 4University of Mohaghegh Ardabili, Ardabil, Iran; e-mail: [email protected] Key words. Psyllidae, Agonoscena pistaciae, critical temperature, developmental rate Abstract. The pistachio psylla, Agonoscena pistaciae Burckhardt & Lauterer (Hemiptera: Psyllidae), is a major pest of pistachio trees throughout the pistachio producing regions in Iran. The effect of temperature on the developmental rates of eggs and nymphs of A. pistaciae was determined at different constant temperatures, i.e. 15, 20, 25, 30, 32.5 and 35 ± 0.5°C. The relationships between temperature and developmental rates were described by linear and the non-linear Lactin models. These models were evaluated based 2 2 on R , RSS, AIC and R adj. The estimated value of the lower temperature threshold for egg, nymph and egg to adult development based on the linear model was 8.06, 10.38 and 9.97°C, respectively, and based on the Lactin model was 8, 11.55 and 11.2°C, respec- tively. Thermal constants estimated using the linear model, were 88.5, 243.90 and 333.33 DD, respectively, for egg, nymph and egg to adult development. These results indicate that the linear model gives a better description of the relationship between develop- mental rate and temperature for A. pistaciae than the non-linear model. These results could be incorporated into forecasting models used in the integrated pest management of this pest. INTRODUCTION thermal constant (Jervis & Copland, 1996; Haghani et al., Pistachio, Pistacia vera L., is one of the most important 2007). The lack of linearity in the developmental rate at horticultural products in Iran. The pistachio psyllid, low and high temperatures indicates that this model is Agonoscena pistaciae Burckhardt & Lauterer (Hemiptera: unlikely to provide accurate predictions of the tempera- Psyllidae), is a major pest of pistachio trees in all the ture thresholds. This has led to the development of sev- areas of Iran where this plant is grown. This pest sucks eral non-linear phenological models for use in integrated sap from the leaves, which damages the plant and reduces pest management programs (Wagner et al., 1984; Worner, yield. This pest has several generations per year and is 1992). The basic idea of non-linear regression is that a controlled by applying chemical insecticides several times response Y is not linearly related to a predictor variable each year (Razavi, 2005; Samih et al., 2005; Hassani, X. In non-linear regression the prediction depends on one 2009). Temperature is an abiotic factor influencing the or more unknown parameters. Whereas linear regression dynamics, rate of development, reproduction, mortality is often used in empirical models, non-linear regressions and survival of arthropod pests and their natural enemies are used when there are reasons for believing that the (Campbell et al., 1974; Honek et al., 2003; Tokuda & relationships between the response and the predictor has a Matsumura, 2005; Ozder & Saglam, 2008). The relation- particular functional form (Smyth, 2002). ship between developmental rate and temperature is an The objective of this study was to determine whether a important ecological variable in models of the population linear or the non-linear Lactin model better describes the dynamics of insects (Wagner et al., 1984). The relation- effect of different constant temperatures on the develop- ship between temperature and developmental rate could mental rate of the immature stages of A. pistaciae reared provide useful parameters for predicting the development under laboratory conditions and in addition can be used to of this pest and for determining the optimal time to obtain estimates of the lower and upper temperature release natural enemies (Arbab et al., 2008). It is easy to thresholds and optimum temperature. This information calculate the minimum temperature threshold using linear can be used to forecast the abundance and phenological regression but not the maximum and optimum thresholds. development of this pest. Briere & Pracros (1998) state that in insects, the relation- MATERIAL AND METHODS ship between developmental rate and temperature is non- Rearing method and experimental conditions linear and asymmetrical. The linear model not only fits the linear portion of the relationship between develop- The eggs and nymphs of A. pistaciae were reared in the labo- mental rate and temperature but provides an easy way of ratory on pistachio leaf disks in plastic Petri-dishes (6 cm diameter and 2 cm high). To provide ventilation, there was a predicting the lower temperature threshold. Moreover, it hole in the middle of the lids covered with a piece of fine net- is the only equation that can be used to calculate the ting. Agar medium (10–1 g L) was used as a source of moisture 403 for the leaf disks. The disks of pistachio leaf (cultivar Ohadi) regression model of Marquardt (1963) and JMP and SPSS (v. were cut to the same diameter as the dishes and each placed on a 9.0; SPSS 1999) statistical programs. The lower and upper tem- 3 mm thick layer of agar medium. To determine the effect of perature thresholds were estimated using these equations. The temperature on the development of A. pistaciae the eggs and optimum temperature for development is that at which the rate nymphs were reared at a constant temperature of 15, 20, 25, 30, of development curve reaches its maximum value (Arbab et al., 32.5 or 35 ± 0.5°C, a photoperiod of 14L : 10D and 50 ± 5% RH 2008). in a growth chamber. Eggs were obtained by releasing 5 mated Statistical analysis females of A. pistaciae onto a pistachio leaf disk and removing them after 8 h. To determine the development time of the eggs, The normality and homogeneity of data were analyzed using all pistachio leaf disks were examined every 8 h and the number one way ANOVA and the differences between means were that had hatched recorded and the first-instar nymphs transferred determined using the least significant difference test with the to a new pistachio leaf disk. The nymphs were also examined at P-value set at 0.05. 8 h intervals to determine their developmental time. The Evaluation of models nymphs were provided with fresh pistachio leaf disks every 3 Four criteria were used to assess the performance of the days until they reached adulthood. mathematical models: Effect of temperature on development 1. The coefficient of determination (R2). High values of R2 The results of rearing A. pistaciae at six constant temperatures indicate a better fit. were used to calculate the developmental times of the eggs and 2. The residual sum of square (RSS). Low values of RSS indi- nymphs. Mean developmental rate of the different stages of A. cate a better fit. pistaciae at the various temperatures was estimated using the The coefficient of determination and residual sum of square following equation are commonly used for model evaluation. However, the R2 value is not appropriate for discriminating 1 r(T) dt between models with different numbers of parameters because e ln n models with more parameters always provide a better fit. There- where r(T) is the mean developmental rate at temperature T fore, two other statistics that are parameter independent were (°C); dt, is the observed development time in days; and n is used. number of observations. This method is recommended by Logan 3. The Akaike information criterion (AIC). With this criterion, et al. (1976) and takes into account that the transformation of the model with the lowest AIC was sought, which is the function development time to developmental rate linearizes the relation- that minimizes the loss of information (Akaike, 1974; Ranjbar ship between dt and T (°C). These rates were used in the non- Aghdam et al., 2009). The AIC was calculated using the fol- linear regression model to calculate the critical temperatures lowing equation (tmin, tmax and topt). SSE AIC n ln ( n ) 2p Linear model where n is the number of observations, p is the number of model The linear model, Campbell et al. (1974), was used to esti- parameters including the intercept, and SSE is the sum of the mate the lower temperature threshold (T ) and the thermal con- 0 squared error. stant (K) for the immature stages and egg to adult stage of A. 4. The adjusted coefficient of determination (R2 ). pistaciae. The model of Campbell et al. (1974) is based on the adj As AIC is parameter independent a high value of R2 indi- linear regression equation, r(T) = a + bT, where r(T) is the rate adj cates a better fit (Rezaei & Soltani, 1998). R2 was calculated of development and T is the temperature (°C). The parameter a adj using the following equation is the intercept and b the slope of the straight line. The lower 2 n1 2 temperature threshold is calculated as T0 = – a/b and the thermal Radj 1 np (1 R ) constant as K = 1/b. The linear model only includes the rates of insect develop- where n is the number of observations, p is the number of model 2 ment [r(T)] that are on the linear part of the developmental parameters and R is the coefficient of determination.

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