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Rock-scissors-paper game in a chaotic flow: the effect of dispersion on the cyclic competition of microorganisms
György Károlyi1, Zoltán Neufeld, István Scheuring
1Center for Applied Mathematics and Computational Physics, and Department of Structural Mechanics, Budapest University of Technology and Economics, Muegyetem rkp. 3, H-1521 Budapest, Hungary.
Abstract:
Laboratory experiments and numerical simulations have shown that the outcome of cyclic competition is significantly affected by the spatial distribution of the competitors. Short-range interaction and limited dispersion allows for coexistence of competing species that cannot coexist in a well-mixed environment. In order to elucidate the mechanisms that destroy species diversity we study the intermediate situation of imperfect mixing, typical in aquatic media, in a model of cyclic competition between toxin producing, sensitive and resistant phenotypes. It is found, that chaotic mixing, by changing the character of the spatial distribution, induces coherent oscillations in the populations. The magnitude of the oscillations increases with the strength of mixing, leading to the extinction of some species beyond a critical mixing rate. When mixing is non-uniform in space, coexistence can be sustained at much stronger mixing by the formation of partially isolated regions, that prevent global extinction. The heterogeneity of mixing may enable toxin producing and sensitive strains to coexist for very long time at strong mixing.
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