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一个细分群体中杂合位点的预期数量。

The expected number of heterozygous sites in a subdivided population.

作者信息

Nagylaki T

机构信息

Department of Ecology and Evolution, University of Chicago, Chicago, Illinois 60637, USA.

出版信息

Genetics. 1998 Jul;149(3):1599-604. doi: 10.1093/genetics/149.3.1599.

Abstract

A simple, exact formula is derived for the expected number of heterozygous sites per individual at equilibrium in a subdivided population. The model of infinitely many neutral sites is posited; the linkage map is arbitrary. The monoecious, diploid population is subdivided into a finite number of panmictic colonies that exchange gametes. The backward migration matrix is arbitrary, but time independent and ergodic (i.e., irreducible and aperiodic). With suitable weighting, the expected number of heterozygous sites is 4Neu, where Ne denotes the migration effective population number and u designates the total mutation rate per gene (or DNA sequence). For diploid migration, this formula is a good approximation if Ne >> 1.

摘要

推导出了一个简单、精确的公式,用于计算细分群体在平衡状态下每个个体杂合位点的预期数量。假定有无穷多个中性位点的模型;连锁图谱是任意的。雌雄同体的二倍体群体被细分为有限数量的随机交配群体,这些群体之间交换配子。向后迁移矩阵是任意的,但与时间无关且遍历(即不可约且非周期)。通过适当加权,杂合位点的预期数量为4Neu,其中Ne表示迁移有效群体数量,u表示每个基因(或DNA序列)的总突变率。对于二倍体迁移,如果Ne >> 1,该公式是一个很好的近似。

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本文引用的文献

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The effective size of a subdivided population.一个细分种群的有效大小。
Genetics. 1997 May;146(1):427-41. doi: 10.1093/genetics/146.1.427.
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Geographical variation in a quantitative character.数量性状的地理变异
Genetics. 1994 Jan;136(1):361-81. doi: 10.1093/genetics/136.1.361.
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Developments in the prediction of effective population size.有效种群大小预测的进展。
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