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Two-stage study designs for analyzing disease-associated covariates: linkage thresholds and case-selection strategies

机译:用于分析与疾病相关的协变量的两阶段研究设计:链接阈值和病例选择策略

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摘要

The incorporation of disease-associated covariates into studies aiming to identify susceptibility genes for complex human traits is a challenging problem. Accounting for such covariates in genetic linkage and association analyses may help reduce the genetic heterogeneity inherent in these complex phenotypes. For Genetic Analysis Workshop 15 (GAW15) Problem 3 simulated data, our goal was to compare the power of several two-stage study designs to identify rheumatoid arthritis-related genes on chromosome 9 (disease severity), 11 (IgM), and 18 (anti-cyclic citrinullated protein), with knowledge of the answers. Five study designs incorporating an initial linkage step, followed by a case-selection scheme and case-control association analysis by logistic regression, were considered. The linkage step was either qualitative-trait linkage analysis as implemented in MERLIN-nonparametric linkage (NPL), or quantitative-trait locus analysis as implemented in MERLIN-REGRESS. A set of cases representing either one case from each available family, one case per linked family (NPL ≥ 0), or one case from each family identified by ordered-subset analysis was chosen for comparison with the full set of 2000 simulated controls. As expected, the performance of these study designs depended on the disease model used to generate the data, especially the simulated allele frequency difference between cases and controls. The quantitative trait loci analysis performed well in identifying these loci, and the power to identify disease-associated alleles was increased by using ordered-subset analysis as a case selection tool.
机译:将疾病相关的协变量纳入旨在鉴定复杂人类特征易感基因的研究中是一个具有挑战性的问题。在遗传连锁和关联分析中考虑此类协变量可能有助于减少这些复杂表型固有的遗传异质性。对于遗传分析研讨会15(GAW15)问题3的模拟数据,我们的目标是比较几个两阶段研究设计在9号染色体(疾病严重程度),11号染色体(IgM)和18号染色体上确定类风湿关节炎相关基因的能力(抗环瓜氨酸化蛋白),并具有答案的知识。考虑了五项研究设计,其中包括一个初始的链接步骤,然后是一个病例选择方案和通过逻辑回归的病例对照关联分析。链接步骤是在MERLIN-非参数链接(NPL)中实施的定性-性状连锁分析,或在MERLIN-REGRESS中实施的定量-性状基因座分析。选择一组代表每个可用家庭中的一个病例,每个关联家庭中的一个病例(NPL≥0)或通过有序子集分析确定的每个家庭中的一个病例的一组病例,与全套2000个模拟对照进行比较。正如预期的那样,这些研究设计的性能取决于用于生成数据的疾病模型,尤其是病例与对照之间的模拟等位基因频率差异。定量性状基因座分析在识别这些基因座方面表现良好,并且通过使用有序子集分析作为病例选择工具,增强了识别疾病相关等位基因的能力。

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