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关注这篇论文的作者
Chunfang Jin
Jason P Fine
Brian S Yandell

数量性状位点分析的统一半参数框架及尖峰型表型应用

研究问题
在回交和杂交设计中,如何不指定复杂表型的分布形式就检验多个数量性状位点的遗传作用,并处理未观测的选择性基因分型?
方法与思路
作者提出多位点半参数模型,扩展部分似然和条件似然以检验加性、显性和上位性,并设计用于基因组扫描的重抽样方法。
材料陈述的贡献
摘要称条件似然对未观测的选择性基因分型稳健,重抽样降低计算负担;小鼠感染恢复案例展示其与参数区间定位的结论差异。
阅读关注点
应核对选择性基因分型下的稳健性条件、遗传假设的检验构造、重抽样的有效性,以及案例结论差异与模型设定的关系。
阅读边界
仅据 OpenAlex 索引摘要,稿件版本未注明,不能推断刊本变化;摘要未给出稳健性证明条件、计算节省幅度或案例具体结论。

原文摘要

This article proposes a general semiparametric model for multiple quantitative trait loci (QTL) analyses of complex phenotypes in backcross and intercross designs. The model provides tests about genetic hypotheses, such as additivity, dominance, and epistasis, that do not require specifying the form of the phenotypic distribution. This contrasts with previous approaches based on transformations to normality and generalized linear models, which require careful consideration of the phenotypic distribution. Inferences involve extensions of partial and conditional likelihoods developed for single-QTL backcross models. We demonstrate that conditional likelihood is robust to unobserved selective genotyping, whereas partial likelihood and other standard methods are not. To facilitate genome screens, a novel resampling method is proposed that is similar in spirit to the popular permutation tests. Its main advantages are that it is broadly applicable to multiple QTLs with nonnormal phenotypes and achieves a substantial reduction in computational burden. A thorough case study of spike data on the genetic influences to recovery from Listeria infection in a mouse intercross experiment is presented. The application reveals that the proposed methods may give substantively different conclusions than those obtained with existing interval mapping methods from parametric models in the presence of unobserved selection.

笔记与分组
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