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首页> 外文期刊>The Royal Society Proceedings B: Biological Sciences >Evolution of complex dynamics in spatially structured populations
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Evolution of complex dynamics in spatially structured populations

机译:空间结构人口中复杂动力学的演变

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摘要

Dynamics of populations depend on demographic parameters which may change during evolution. In simple ecological models given by one-dimensional difference equations, the evolution of demographic parameters generally leads to equilibrium population dynamics. Here we show that this is not true in spatially structured ecological models. Using a multi-patch metapopulation model, we study the evolutionary dynamics of phenotypes that differ both in their response to local crowding, i.e. in their competitive behaviour within a habitat, and in their rate of dispersal between habitats. Our simulation results show that evolution can favour phenotypes that have the intrinsic potential for very complex dynamics provided that the environment is spatially structured and temporally variable. These phenotypes owe their evolutionary persistence to their large dispersal rates. They typically coexist with phenotypes that have low dispersal rates and that exhibit equilibrium dynamics when alone. This coexistence is brought about through the phenomenon of evolutionary branching, during which an initially uniform population splits into the two phenotypic classes.
机译:人口动态取决于人口参数,人口参数可能在进化过程中发生变化。在由一维差分方程给出的简单生态模型中,人口统计参数的演变通常会导致种群动态平衡。在这里,我们证明在空间结构的生态模型中并非如此。使用多斑块亚种群模型,我们研究了表型的进化动力学,这些表型在对局部拥挤的反应(即它们在生境中的竞争行为)以及它们在生境之间的扩散速率方面都不同。我们的模拟结果表明,只要环境具有空间结构和时间可变性,演化就可以支持具有非常复杂的动力学内在潜力的表型。这些表型的进化持久性归因于其较大的分散速率。它们通常与具有低分散速率并且在单独存在时表现出平衡动力学的表型共存。这种共存是通过进化分支现象实现的,在此过程中,最初统一的种群分裂为两个表型类别。

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