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用于定位多个数量性状基因座的收缩估计方法。

Shrinkage estimation method for mapping multiple quantitative trait loci.

作者信息

Zhang Yuan-Ming

机构信息

Section on Statistical Genomics, State Key Laboratory of Crop Genetics and Germplasm Enhancement/Chinese National Center for Soybean Improvement, Nanjing Agricultural University, Nanjing, China.

出版信息

Yi Chuan Xue Bao. 2006 Oct;33(10):861-9. doi: 10.1016/S0379-4172(06)60120-0.

Abstract

In this article, shrinkage estimation method for multiple-marker analysis and for mapping multiple quantitative trait loci (QTL) was reviewed. For multiple-marker analysis, Xu (Genetics, 2003, 163:789-801) developed a Bayesian shrinkage estimation (BSE) method. The key to the success of this method is to allow each marker effect have its own variance parameter, which in turn has its own prior distribution so that the variance can be estimated from the data. Under this hierarchical model, a large number of markers can be handled although most of them may have negligible effects. Under epistatic genetic model, however, the running time is very long. To overcome this problem, a novel method of incorporating the idea described above into maximum likelihood, known as penalized likelihood method, was proposed. A simulated study showed that this method can handle a model with multiple effects, which are ten times larger than the sample size. For multiple QTL analysis, two modified versions for the BSE method were introduced: one is the fixed-interval method and another is the variable-interval method. The former deals with markers with intermediate density, and the latter can handle markers with extremely high density as well as model with epistatic effects. For the detection of epistatic effects, penalized likelihood method and the variable-interval approach of the BSE method are available.

摘要

本文回顾了多标记分析和多数量性状基因座(QTL)定位的收缩估计方法。对于多标记分析,徐(《遗传学》,2003年,第163卷:789 - 801页)开发了一种贝叶斯收缩估计(BSE)方法。该方法成功的关键在于允许每个标记效应有其自己的方差参数,而该方差参数又有其自己的先验分布,从而可以从数据中估计方差。在这种层次模型下,可以处理大量标记,尽管其中大多数可能具有可忽略不计的效应。然而,在上位性遗传模型下,运行时间非常长。为了克服这个问题,提出了一种将上述思想纳入最大似然法的新方法,即惩罚似然法。一项模拟研究表明,该方法可以处理具有比样本量十倍还多的多重效应的模型。对于多个QTL分析,引入了BSE方法的两个改进版本:一个是固定区间法,另一个是可变区间法。前者处理中等密度的标记,后者可以处理极高密度的标记以及具有上位性效应的模型。对于上位性效应的检测,可以使用惩罚似然法和BSE方法的可变区间方法。

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