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- W2952544558 abstract "Species experience both internal feedbacks with endogenous factors such as trait evolution and external feedbacks with exogenous factors such as weather. These feedbacks can play an important role in determining whether populations persist or communities of species coexist. To provide a general mathematical framework for studying these effects, we develop a theorem for coexistence for ecological models accounting for internal and external feedbacks. Specifically, we use average Lyapunov functions and Morse decompositions to develop sufficient and necessary conditions for robust permanence, a form of coexistence robust to large perturbations of the population densities and small structural perturbations of the models. We illustrate how our results can be applied to verify permanence in non-autonomous models, structured population models, including those with frequency-dependent feedbacks, and models of eco-evolutionary dynamics. In these applications, we discuss how our results relate to previous results for models with particular types of feedbacks." @default.
- W2952544558 created "2019-06-27" @default.
- W2952544558 creator A5005037084 @default.
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- W2952544558 date "2016-12-20" @default.
- W2952544558 modified "2023-09-23" @default.
- W2952544558 title "Robust permanence for ecological equations with internal and external feedbacks" @default.
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