摘要
基于超显性模型,采用数学方法阐述了种群遗传多样性的延续机制及平衡条件.从双等位基因导出的定律有较大的局限性.在许多教科书中常用的估计平衡态基因频数的定律只适用于双等位基因.本文用另一种方法导出一些公式,将其扩展到多等位基因.讨论了种群中基因数n,遗传负载荷(L),杂合频 YX(He)和纯合频率(Hom)之间的关系.
By mathematical approaches, the maintenance mechanism of genetic polymorphism in population as well as the conditions of equilibrium was demonstrated based on over-dominance model. It was found that principles derived from two-allelic case had limitation. The principles used in many textbooks for estimating allelic frequencies in equilibrium were special ones that only suit two-allelic case. The extension to multi-allelic case was performed in alternative approach and a set of formulas were developed in this paper. The relationship of allele number (n) at one locus to average fitness (w), genetic iced (L), heterozygote frequency (He) and homozygote frequency (Hom) in population were discussed.
出处
《生物数学学报》
CSCD
2000年第1期21-28,共8页
Journal of Biomathematics
基金
The work was supported by the National Natural Science Foundation of China
关键词
超显性模型
遗传多态平衡
基因频YX
平均适合度
Overdominance model
Genetic polymorphism equilibrium
Allelic frequency
Average fitness
Genetic load