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A Composite-Likelihood Approach for Detecting Directional Selection From DNA Sequence Data

机译:一种从DNA序列数据中检测方向选择的复合似然方法

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We present a novel composite-likelihood-ratio test (CLRT) for detecting genes and genomic regions that are subject to recurrent natural selection (either positive or negative). The method uses the likelihood functions of [Hartl et al . (1994)][1] for inference in a Wright-Fisher genic selection model and corrects for nonindependence among sites by application of coalescent simulations with recombination. Here, we (1) characterize the distribution of the CLRT statistic (Λ) as a function of the population recombination rate ( R = 4 N e r ); (2) explore the effects of bias in estimation of R on the size (type I error) of the CLRT; (3) explore the robustness of the model to population growth, bottlenecks, and migration; (4) explore the power of the CLRT under varying levels of mutation, selection, and recombination; (5) explore the discriminatory power of the test in distinguishing negative selection from population growth; and (6) evaluate the performance of maximum composite-likelihood estimation (MCLE) of the selection coefficient. We find that the test has excellent power to detect weak negative selection and moderate power to detect positive selection. Moreover, the test is quite robust to bias in the estimate of local recombination rate, but not to certain demographic scenarios such as population growth or a recent bottleneck. Last, we demonstrate that the MCLE of the selection parameter has little bias for weak negative selection and has downward bias for positively selected mutations. [1]: #ref-13
机译:我们提出了一种新颖的复合似然比检验(CLRT),用于检测受经常性自然选择(阳性或阴性)影响的基因和基因组区域。该方法使用了[Hartl等人的似然函数。 (1994)] [1]推论出Wright-Fisher基因选择模型,并通过合并模拟结合应用纠正了站点之间的非独立性。在这里,我们(1)将CLRT统计量(Λ)的分布表征为种群重组率的函数(R = 4 N e r); (2)探索在估计R时偏差对CLRT大小(I型误差)的影响; (3)探索模型对人口增长,瓶颈和迁移的鲁棒性; (4)探索在不同水平的突变,选择和重组下CLRT的功能; (5)探索检验在区分否定选择和人口增长中的区分力; (6)评估选择系数的最大复合似然估计(MCLE)的性能。我们发现该测试具有检测弱否定选择的出色功效,并具有检测正选择的中等功效。此外,该测试在估计本地重组率方面非常有力,可偏向某些人群,例如人口增长或近期的瓶颈。最后,我们证明选择参数的MCLE对于弱的负选择几乎没有偏见,而对于正选择的突变却有向下偏见。 [1]:#ref-13

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