Item
Ministerio de EconomÃa y Competitividad (Espanya)
Ministerio de Educación y Ciencia (Espanya) Ministerio de Ciencia e Innovación (Espanya) |
|
Amor, Daniel R.
Fort, Joaquim |
|
The propagation of virus infection fronts has been typically modeled using a set of classical (noncohabitation) reaction-diffusion equations for interacting species. However, for some single-species systems it has been recently shown that noncohabitation reaction-diffusion equations may lead to unrealistic descriptions. We argue that previous virus infection models also have this limitation, because they assume that a virion can simultaneously reproduce inside a cell and diffuse away from it. For this reason, we build a several-species cohabitation model that does not have this limitation. Furthermore, we perform a sensitivity analysis for the most relevant parameters of the model, and we compare the predicted infection speed with observed data for two different strains of the T7 virus This work was supported by grants from the Fundacion Botin, the MICINN-FEDER (projects SimulPast-Consolider-CSD-2010-00034 and FIS-2009-13050 and FIS-2012-31307) and by the Generalitat de Catalunya (Grup consolidat 2009-SGR-374) |
|
http://hdl.handle.net/2072/299529 | |
eng | |
Elsevier | |
Tots els drets reservats | |
Virosis -- Models matemà tics
Virus diseases -- Mathematical models Teories no lineals Nonlinear theories FÃsica matemà tica Mathematical physics Equacions de reacció-difusió Reaction-diffusion equations |
|
Cohabitation reaction-diffusion model for virus focal infections | |
info:eu-repo/semantics/article | |
Recercat |