Global dynamics of competition models with nonsymmetric nonlocal dispersals when one diffusion rate is small
Abstract
In this paper, we study the global dynamics of a general 2× 2 competition models with nonsymmetric nonlocal dispersal operators. Our results indicate that local stability implies global stability provided that one of the diffusion rates is sufficiently small. This paper continues the work in BaiLi2017, where competition models with symmetric nonlocal operators are considered.
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