Two competing species in super-diffusive dynamical regimes
The dynamics of two competing species within the framework of the generalized Lotka-Volterra equations, in the presence of multiplicative α-stable Lévy noise sources and a random time dependent interaction parameter, is studied. The species dynamics is characterized by two different dynamical regimes, exclusion of one species and coexistence of both, depending on the values of the interaction parameter, which obeys a Langevin equation with a periodically fluctuating bistable potential and an additive α-stable Lévy noise. The stochastic resonance phenomenon is analyzed for noise sources asymmetrically distributed. Finally, the effects of statistical dependence between multiplicative noise and additive noise on the dynamics of the two species are studied. Copyright EDP Sciences, SIF, Springer-Verlag Berlin Heidelberg 2010
Year of publication: |
2010
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Authors: | Cognata, A. La ; Valenti, D. ; Spagnolo, B. ; Dubkov, A. A. |
Published in: |
The European Physical Journal B - Condensed Matter and Complex Systems. - Springer. - Vol. 77.2010, 2, p. 273-279
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Publisher: |
Springer |
Saved in:
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