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非随机交配群体的近亲繁殖与方差有效大小

INBREEDING AND VARIANCE EFFECTIVE SIZES FOR NONRANDOM MATING POPULATIONS.

作者信息

Wang Jinliang

机构信息

College of Animal Science, Zhejiang Agricultural University, Hangzhou, 310029, P. R. China.

出版信息

Evolution. 1996 Oct;50(5):1786-1794. doi: 10.1111/j.1558-5646.1996.tb03565.x.

Abstract

Following an inbreeding approach and assuming discrete generations and autosomal inheritance involving genes that do not affect viability or reproductive ability, I have derived expressions for the inbreeding effective size, N , for a finite diploid population with variable census sizes for three cases: monoecious populations with partial selfing; dioecious populations of equal numbers of males and females with partial sib mating; and unequal numbers of males and females with random mating. For the first two cases, recurrence equations for the inbreeding coefficient are also obtained, which allow inbreeding coefficients to be predicted exactly in both early and late generations. Following the variance of change in gene frequency approach, a general expression for variance effective size, N , is obtained for a population with unequal numbers of male and female individuals, arbitrary family size distribution, and nonrandom mating. All the parameters involved are allowed to change over generations. For some special cases, the equation reduces to the simple expressions approximately as derived by previous authors. Comparisons are made between equations derived by the present study and those obtained by previous authors. Some of the published equations for N and N are shown to be incomplete or incorrect. Stochastic simulations are run to check the results where disagreements with others are involved.

摘要

遵循近亲繁殖方法,并假设存在离散世代以及涉及不影响生存能力或繁殖能力的基因的常染色体遗传,我推导出了三种情况下有限二倍体群体的近亲繁殖有效规模(N)的表达式,这三种情况分别为:具有部分自交的雌雄同体群体;雌雄数量相等且存在部分同胞交配的雌雄异体群体;以及雌雄数量不等且随机交配的群体。对于前两种情况,还得到了近亲繁殖系数的递归方程,这使得能够准确预测早期和晚期世代的近亲繁殖系数。遵循基因频率变化方差方法,对于一个雌雄个体数量不等、家庭规模分布任意且存在非随机交配的群体,得到了方差有效规模(N)的一般表达式。所有涉及的参数都允许随世代变化。对于一些特殊情况,该方程简化为先前作者推导的近似简单表达式。对本研究推导的方程与先前作者得到的方程进行了比较。结果表明,一些已发表的关于(N)和(N)的方程是不完整或不正确的。在存在与其他结果不一致的情况下,进行了随机模拟以检验结果。

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