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BERNARDO SPAGNOLO

Stochastic resonance and noise delayed extinction in a model of two competing species

  • Autori: VALENTI D; FIASCONARO A; SPAGNOLO B
  • Anno di pubblicazione: 2004
  • Tipologia: Articolo in rivista (Articolo in rivista)
  • Parole Chiave: Statistical mechanics; Population dynamics; Noise-induced effects.
  • OA Link: http://hdl.handle.net/10447/7769

Abstract

We study the role of the noise in the dynamics of two competing species. We consider generalized Lotka–Volterra equations in the presence of a multiplicative noise, which models the interaction between the species and the environment. The interaction parameter between the species is a random process which obeys a stochastic differential equation with a generalized bistable potential in the presence of a periodic driving term, which accounts for the environment temperature variation. We find noise-induced periodic oscillations of the species concentrations and stochastic resonance phenomenon. We find also a nonmonotonic behavior of the mean extinction time of one of the two competing species as a function of the additive noise intensity.