Schmidt Silke, Schmidt Michael A, Qin Xuejun, Martin Eden R, Hauser Elizabeth R
Center for Human Genetics, Duke University Medical Center, Durham, North Carolina 27710, USA.
Genet Epidemiol. 2006 Jul;30(5):409-22. doi: 10.1002/gepi.20152.
The ordered subset analysis (OSA) method allows for the incorporation of covariates into the linkage analysis of a dichotomous disease phenotype in order to reduce genetic heterogeneity. Complex human diseases may involve gene-environment (G x E) interactions, which represent a special form of heterogeneity. Here, we present results of a simulation study to evaluate the performance of OSA when the disease-generating mechanism includes G x E interaction, in the absence of main effects of gene and environment. First, the complex simulation models are illustrated graphically. Second, we show that OSA is underpowered to detect small to moderate interaction effects, consistent with previous evaluations of other linkage analysis methods. When interaction effects are large enough to produce substantial marginal effects, standard linkage methods have sufficient power to detect significant baseline linkage evidence in the entire dataset. The power of OSA to improve upon a high baseline lod score is then strongly dependent on the underlying genetic model, especially the susceptibility allele frequency. If significant, OSA identifies family subsets that are more efficient for follow-up analysis than the entire dataset, in terms of the proportion of susceptible genotypes among generated marker genotypes. For example, when strong G x E interaction with RR(G x E) = 10 is operating in at least 70% of families in the dataset, OSA has at least 70% power to detect a subset of families with significantly greater linkage evidence, the majority of linked families are captured in the OSA subset, and the per-genotype efficiency in the subset is 20-30% greater than in the entire dataset.
有序子集分析(OSA)方法允许将协变量纳入二分疾病表型的连锁分析中,以减少遗传异质性。复杂的人类疾病可能涉及基因-环境(G×E)相互作用,这是一种特殊形式的异质性。在此,我们展示了一项模拟研究的结果,以评估在不存在基因和环境主效应的情况下,当疾病发生机制包括G×E相互作用时OSA的性能。首先,以图形方式说明了复杂的模拟模型。其次,我们表明,与之前对其他连锁分析方法的评估一致,OSA检测小到中等相互作用效应的能力不足。当相互作用效应大到足以产生显著的边际效应时,标准连锁方法有足够的能力在整个数据集中检测到显著的基线连锁证据。然后,OSA在高基线对数优势分数基础上提高效能的能力强烈依赖于潜在的遗传模型,尤其是易感等位基因频率。如果显著,OSA会识别出在生成的标记基因型中易感基因型比例方面比整个数据集更适合后续分析的家系子集。例如,当数据集中至少70%的家系存在RR(G×E)=10的强G×E相互作用时,OSA有至少70%的能力检测出连锁证据显著更强的家系子集,大多数连锁家系被纳入OSA子集中,并且该子集中每个基因型的效率比整个数据集中高20 - 30%。