2020
DOI: 10.1016/j.actatropica.2019.105228
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Development and calibration of a model for the potential establishment and impact of Aedes albopictus in Europe

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Cited by 24 publications
(20 citation statements)
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“…We described the population dynamics of C. capitata through a process-based model based on the Kolmogorov equation (Lee et al 1976;Weiss 1986;Bergh and Getz 1988;Iannelli 1995;Buffoni and Pasquali 2007;Rafikov et al 2008;Solari and Natiello 2014;Lanzarone et al 2017). This modelling approach has already been applied to investigate the dynamics and the potential distribution of Bemisia tabaci (Gilioli et al 2014), Lobesia botrana (Gilioli et al 2016), Pomacea caniculata (Gilioli et al 2017b, c), Aedes albopictus (Pasquali et al 2020) and the phenology of Cydia pomonella (Pasquali et al 2019). Full mathematical details of the model presented can be found in supplementary material 2.…”
Section: Model Assumptionsmentioning
confidence: 99%
See 1 more Smart Citation
“…We described the population dynamics of C. capitata through a process-based model based on the Kolmogorov equation (Lee et al 1976;Weiss 1986;Bergh and Getz 1988;Iannelli 1995;Buffoni and Pasquali 2007;Rafikov et al 2008;Solari and Natiello 2014;Lanzarone et al 2017). This modelling approach has already been applied to investigate the dynamics and the potential distribution of Bemisia tabaci (Gilioli et al 2014), Lobesia botrana (Gilioli et al 2016), Pomacea caniculata (Gilioli et al 2017b, c), Aedes albopictus (Pasquali et al 2020) and the phenology of Cydia pomonella (Pasquali et al 2019). Full mathematical details of the model presented can be found in supplementary material 2.…”
Section: Model Assumptionsmentioning
confidence: 99%
“…Following the method proposed in Gilioli et al (2016) and Pasquali et al (2020) we derived the temperature-dependent instantaneous mortality rate l T ð Þ from the finite mortality rate in (2)…”
Section: Mortality Rate Functionmentioning
confidence: 99%
“…All simulations end at the 31st of December of the same year. The Kolmogorov equation used for simulating pest population dynamics and phenology in sub-model M2 is presented in Gilioli et al (2016Gilioli et al ( , 2021, Pasquali et al (2019Pasquali et al ( , 2020. The full mathematical description of the model presented here can be found in Section S1 of supplementary materials.…”
Section: )mentioning
confidence: 99%
“…aegypti Focks et al, 1993a,b; Otero et al, 2006; Da Re et al, 2021; Caldwell et al, 2021; for Ae. albopictus Tran et al, 2013; Erguler et al, 2016; Metelmann et al, 2019; Pasquali et al, 2020; Tran et al, 2020; for Ae. japonicus Wieser et al, 2019; for Ae.…”
Section: Introductionmentioning
confidence: 99%