Narita Akira, Sasaki Yoshiyuki
Laboratory of Animal Breeding and Genetics, Division of Applied Biosciences, Graduate School of Agriculture, Kyoto University, Kyoto 606-8502, Japan.
Genet Sel Evol. 2004 Jul-Aug;36(4):415-33. doi: 10.1186/1297-9686-36-4-415.
A quantitative trait depends on multiple quantitative trait loci (QTL) and on the interaction between two or more QTL, named epistasis. Several methods to detect multiple QTL in various types of design have been proposed, but most of these are based on the assumption that each QTL works independently and epistasis has not been explored sufficiently. The objective of the study was to propose an integrated method to detect multiple QTL with epistases using Bayesian inference via a Markov chain Monte Carlo (MCMC) algorithm. Since the mixed inheritance model is assumed and the deterministic algorithm to calculate the probabilities of QTL genotypes is incorporated in the method, this can be applied to an outbred population such as livestock. Additionally, we treated a pair of QTL as one variable in the Reversible jump Markov chain Monte Carlo (RJMCMC) algorithm so that two QTL were able to be simultaneously added into or deleted from a model. As a result, both of the QTL can be detected, not only in cases where either of the two QTL has main effects and they have epistatic effects between each other, but also in cases where neither of the two QTL has main effects but they have epistatic effects. The method will help ascertain the complicated structure of quantitative traits.
数量性状取决于多个数量性状基因座(QTL)以及两个或更多QTL之间的相互作用,这种相互作用称为上位性。已经提出了几种在各种类型设计中检测多个QTL的方法,但其中大多数基于每个QTL独立起作用的假设,而上位性尚未得到充分探讨。本研究的目的是提出一种综合方法,通过马尔可夫链蒙特卡罗(MCMC)算法使用贝叶斯推理来检测具有上位性的多个QTL。由于该方法假设了混合遗传模型,并纳入了计算QTL基因型概率的确定性算法,因此可应用于诸如家畜等远交群体。此外,我们在可逆跳跃马尔可夫链蒙特卡罗(RJMCMC)算法中将一对QTL作为一个变量处理,以便两个QTL能够同时添加到模型中或从模型中删除。结果,不仅在两个QTL中的任何一个具有主效应且它们之间具有上位效应的情况下,而且在两个QTL都没有主效应但它们具有上位效应的情况下,都能够检测到这两个QTL。该方法将有助于确定数量性状的复杂结构。