| Literature DB >> 32781096 |
H Gamarra1, P Carhuapoma1, L Cumapa2, G González3, J Muñoz3, M Sporleder1, J Kreuze4.
Abstract
Management of viral plant diseases can be improved by using models to predict disease spread. Potato yellow vein virus (PYVV) of the genus Crinivirus (Closteroviridae) is transmitted in a semi-persistent manner by the greenhouse whitefly Trialeurodes vaporariorum (Hemiptera: Aleyrodidae). Although several approaches exist for modeling insect population growth, modeling vector-born virus spread remains difficult because fundamental knowledge on the relationship between virus transmission and temperature is lacking for most vector transmitted viruses. To address this challenge, we initially developed a temperature-dependent phenology model for the whitefly vector using the Insect Life Cycle Modeling (ILCYM) software. In the present study, the effect of temperature on the efficiency of virus transmission by the whitefly was determined through controlled laboratory experiments at 8 constant temperatures in the range from 10 to 25 °C. The vector capacity to transmit the virus was highest at 15 °C (about 70 % probability of infection) but decreased radically as temperature deviated from this optimum temperature to <10 % at temperatures of 10 and 20 °C, respectively. The temperature-dependent probability of virus transmission by a single adult whitefly could be described by a nonlinear function, which was validated by transmission frequencies observed at fluctuating temperatures. This function combined with life table parameters calculated from previously established temperature-dependent phenology model for the vector provided a full temperature-responsive model for predicting PYVV spread potential and transmission probabilities. For spatial risk predictions, we devised two virus transmission risk indexes and tested their performance in correctly predicting virus presence/absence with field survey data. The best performing risk index was used to generate risk maps, which reflected well the current (real) occurrence of the virus but also predicted areas at high risk, where the virus has not previously been reported. One of them in western Panama was targeted for surveillance and resulted in identification of the virus in the country, where it was not previously known to occur. Simulated risk maps for the year 2050 revealed that climate change may significantly affect, the risk of distribution, generally reducing in tropical areas of the world, but increasing in the temperate regions.Entities:
Keywords: Modeling distribution with GIS; Potato diseases; Temperature-based model; Virus distribution model; Virus transmission; Whitefly
Year: 2020 PMID: 32781096 PMCID: PMC7569601 DOI: 10.1016/j.virusres.2020.198109
Source DB: PubMed Journal: Virus Res ISSN: 0168-1702 Impact factor: 3.303
Fig. 1Mathematical function fitted to the temperature-dependent virus transmission rates, blue: modified Janish function available in ILCYM 4, red: new Sporleder 2 function (see Table 1 for function and parameters).
Estimated parameters fitted to describe temperature-dependent virus transmission efficacy of PYVV by T. vaporariorum with the Janish (A) and Sporleder (B) models.
| 1.61 (±0.15)*** | 15.2 (±0.11)*** | 0.88 (±0.23)*** | 45.87 | 2, 21 | <0.001 | −37.380 |
|
| ||||||
| γ | ||||||
| 0.74 (±0.03)*** 14.88 (±0.05)*** | 0.07 (±0.02)*** 0.71 (±0.04)*** | 1.55 (±0.08)*** 0.05 (±0.26)* | 159.64 | 5, 21 | <0.001 | −82.588 |
Numbers in parenthesis are standard errors. Parameter values significantly different from zero are indicated by asterisks (P < 0.05 = *, P < 0.01 = **, P < 0.001 = ***).
AThe equation of the Janisch model (Janisch, 1932) is: where TR and T is the virus transmission efficiency rate (TR) at the optimum temperature (T), and k is an empirical constant determining the shape of the function.
BThe equation of the Sporleder 2 model is:f(T)=p = min(TR(e[), TR([1-γ]e[](T − T)+γe [opt])) where TR is transmission rate at the optimum temperature, T, and k and k and k are the decay constants at low and high temperature, respectively. The temperature change (either temperature increase above T or temperature reduction below T) causing 50 % reduction in the transmission rate (T½) can be written in terms of the decay constants as: T½ = k * ln (2) and T½ = k * ln (2), respectively.
Fig. 2Comparing different virus risk indices based on the expected temperature-dependent virus transmission efficiency rate combined with selected life table parameters of the vector (i.e. the finite rate of population increase, λ, and the net reproduction, R); A: performance curve of the life table parameters λ and R, established earlier (see Gamarra et al., 2020); B: predicted risk indices, VTIJ1 with variable scale parameter ω and VTIJ2 in relation to temperature; C: risk indices, VTIS1 with variable scale parameter ω and VTIS2 in relation to temperature; D: resulting ROC curves of the indicated indices generated for the virus presence/absence survey data, E-F: resulting true positive rate (sensitivity) against the true negative rate (specificity) curves for VTIJ2 (E), VTIS2 (F).
Accuracy of prediction using VTIS2 > 2.23: ((86 + 493)/822) *100 = 70.4 %.
| Presence | Absence | |
|---|---|---|
| 86 | 211 | |
| 32 | 493 | |
| 822 |
Fig. 3Predicted VTIJ2 risk for PYVV by T. vaporariorum in Latin America for the year 2000. The blue line indicates the area in which the virus was known to be endemic before this study and the red circle in Western Panama indicates a region predicted at high risk for virus transmission and was visited for surveillance confirming the presence of the virus. The region is enlarged in the inset.
Fig. 4Virus Transmission Index 2 based on the Sporleder 2 transmission function (VTIS2) maps for PYVV spread by T. vaporariorum for the years 2018 and 2050.