Data di Pubblicazione:
2020
Abstract:
In this paper, a reaction-diffusion prey-predator system including the fear effect of predator on prey population and group defense has been considered. The conditions for the onset of cross-diffusion-driven instability are obtained by linear stability analysis. The technique of multiple time scales is employed to deduce the amplitude equation near Turing bifurcation threshold by choosing the cross-diffusion coefficient as a bifurcation parameter. The stability analysis of these amplitude equations leads to the identification of various Turing patterns driven by the cross-diffusion, which are also investigated through numerical simulations.
Tipologia CRIS:
01.01 Articolo in rivista
Keywords:
Turing instability; amplitude equation; Turing patterns; Holling type IV functional response
Elenco autori:
Carfora, MARIA FRANCESCA; Torcicollo, Isabella
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