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Fisher's geometrical model of evolutionary adaptation - Beyond spherical geometry

机译:Fisher的进化适应几何模型-超越球形几何

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摘要

Fisher's geometrical model of evolutionary adaptation has recently been used in a variety of contexts of interest to evolutionary biologists. The renewed interest in this model strongly motivates generalizations that make it a more realistic description of evolutionary adaptation. Previously, the distribution of mutant effects has, for analytical tractability, rather than biological realism, been taken as spherically symmetric. Here we substantially extend Fisher's model, by allowing a wider class of mutational distributions that incorporate mutational bias and more general deviations from spherical symmetry such as correlations between mutant effects. We also incorporate work on generalized fitness landscapes, thereby reducing the number of artificial assumptions underlying the model. The generalized model exhibits a substantially increased flexibility and a far richer underlying geometry. We find that the distribution characterizing selection coefficients of new mutations is expressed in terms of a number of geometrical invariants associated with mutation, selection and the parental phenotype. (c) 2006 Elsevier Ltd. All rights reserved.
机译:Fisher进化适应的几何模型最近已在进化生物学家感兴趣的多种情况下使用。对这种模型的重新关注强烈地推动了归纳,使之更实际地描述了进化适应。以前,出于分析上的可操作性,而不是生物学上的现实性,突变效应的分布被认为是球对称的。在这里,我们通过允许更广泛的一类突变分布来扩展费舍尔模型,该突变分布包含突变偏倚和更普遍的球形对称偏差,例如突变效应之间的相关性。我们还将关于广义适应度景观的工作纳入其中,从而减少了模型基础上的人工假设。广义模型显示出大大提高的灵活性和更丰富的基础几何。我们发现,表征新突变选择系数的分布是根据与突变,选择和亲本表型有关的许多几何不变性表达的。 (c)2006 Elsevier Ltd.保留所有权利。

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