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- W2783292728 abstract "Competition is the main driver of population dynamics, which shapes the genetic composition of populations and the assembly of ecological communities. Neutral models assume that all the individuals are equivalent and that the dynamics is governed by demographic (shot) noise, with a steady state species abundance distribution (SAD) that reflects a mutation-extinction equilibrium. Recently, many empirical and theoretical studies emphasized the importance of environmental variations that affect coherently the relative fitness of entire populations. Here we consider two generic time-averaged neutral models; in both the relative fitness of each species fluctuates independently in time but its mean is zero. The first (model A) describes a system with local competition and linear fitness dependence of the birth-death rates, while in the second (model B) the competition is global and the fitness dependence is nonlinear. Due to this nonlinearity, model B admits a noise-induced stabilization mechanism that facilitates the invasion of new mutants. A self-consistent mean-field approach is used to reduce the multispecies problem to two-species dynamics, and the large-$N$ asymptotics of the emerging set of Fokker-Planck equations is presented and solved. Our analytic expressions are shown to fit the SADs obtained from extensive Monte Carlo simulations and from numerical solutions of the corresponding master equations." @default.
- W2783292728 created "2018-01-26" @default.
- W2783292728 creator A5005165137 @default.
- W2783292728 creator A5038441583 @default.
- W2783292728 date "2018-04-05" @default.
- W2783292728 modified "2023-10-02" @default.
- W2783292728 title "Theory of time-averaged neutral dynamics with environmental stochasticity" @default.
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- W2783292728 doi "https://doi.org/10.1103/physreve.97.042406" @default.
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- W2783292728 hasPublicationYear "2018" @default.
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