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Estimating Selection Coefficients in Spatially Structured Populations from Time Series Data of Allele Frequencies

机译:从等位基因频率的时间序列数据估计空间结构人口中的选择系数

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摘要

Inferring the nature and magnitude of selection is an important problem in many biological contexts. Typically when estimating a selection coefficient for an allele, it is assumed that samples are drawn from a panmictic population and that selection acts uniformly across the population. However, these assumptions are rarely satisfied. Natural populations are almost always structured, and selective pressures are likely to act differentially. Inference about selection ought therefore to take account of structure. We do this by considering evolution in a simple lattice model of spatial population structure. We develop a hidden Markov model based maximum-likelihood approach for estimating the selection coefficient in a single population from time series data of allele frequencies. We then develop an approximate extension of this to the structured case to provide a joint estimate of migration rate and spatially varying selection coefficients. We illustrate our method using classical data sets of moth pigmentation morph frequencies, but it has wide applications in settings ranging from ecology to human evolution.
机译:在许多生物学背景下,推断选择的性质和大小是一个重要的问题。通常,在估计等位基因的选择系数时,假定样本是从大种群中抽取的,并且选择在整个种群中均等地起作用。但是,这些假设很少得到满足。自然人口几乎总是结构化的,选择压力可能会有所不同。因此,关于选择的推论应考虑结构。为此,我们考虑了空间人口结构的简单格子模型中的演化。我们开发了一种基于隐马尔可夫模型的最大似然方法,用于从等位基因频率的时间序列数据估计单个群体中的选择系数。然后,我们将其扩展到结构化情况,以提供迁移率和空间变化选择系数的联合估计。我们使用蛾类色素沉着形态频率的经典数据集说明了我们的方法,但是它在从生态学到人类进化的各种环境中具有广泛的应用。

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