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中文摘要
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我们早先对倍增基因-环境相互作用的病例-父母数据的分析方法在两个关键假设下导致了对致因SNP的有效推断。第一个假设是,根据父母的基因类型,儿童的基因分布反映了孟德尔式的分类。第二点是,根据父母的基因型别,孩子的基因型别和接触情况是独立的。 最近,我们一直在考虑一项研究设计,包括一个受影响的后代和一个未受影响的后代及其父母。我们称这种结构为四分体。我们的建议是对受影响的后代和父母进行基因分型,并从两个后代那里收集暴露信息,在这种想法下,我们可以使用嵌入的病例-父母-三联体设计来测试遗传和基因-环境交互作用的影响,我们可以使用嵌入的兄弟姐妹对设计来研究暴露。在研究这一设计时,我们还发现,对于有一个受影响的兄弟姐妹和两个或两个以上未受影响的兄弟姐妹的匹配设计,将兄弟姐妹关系视为一个缺失父母的核心家庭比传统的条件Logistic回归更有效,而且它也允许包含不匹配的受试者。 我们正在研究当基因分型分析计算混合样本中变异等位基因的数量时,样本池对来自病例-父母三合一的DNA的应用。我们的程序将一个三联体样本划分为一个小的子集,每个子集有两个三联体,并为每个子集构建三个汇集的DNA样本:分别来自母亲、父亲和后代。我们的对数线性建模方法将组成每个池的单个基因类型视为缺失数据,使用期望最大化算法来估计遗传等位基因、母系等位基因或父母起源效应的相对风险参数,这是其他DNA池方法无法做到的。当没有错误地测量基因型别时,我们看到与基因分型个体相比,能力损失很小,但随着基因分型错误率的增加,能力下降。对于足够准确的分析,我们的方法承诺以最小的功率损失降低基因分型成本。 全基因组关联研究通常集中在常染色体基因的变异上;然而,较少研究的遗传机制也可能影响复杂疾病的风险。我们正在研究三种机制,这些机制可以在受影响个体的母系和父系中诱导不同的风险。这些基因包括线粒体变异(遗传自母亲)、印记基因(变异的效果取决于原生父母)和母体基因(通过调节产前环境来影响风险)。风险的不对称性可以通过谱系间的相对风险或相对赔率来衡量。我们定义了利益的相对风险,并在一定的简化假设下,推导出了基于常用风险模型的谱系间相对风险的代数表达式。我们发现,对家族史数据的仔细分析提供了关于这些机制是否会导致风险的线索,但剖析哪种机制可能起作用需要家庭成员的基因数据。 (另见Z01 ES040007 BB;Pi Clare Weinberg。)
英文摘要
Our earlier approach to analyzing case-parents data for multiplicative gene-environment interaction leads to valid inference for a causative SNP under two crucial assumptions. The first assumption is that, conditional on parents' genotypes, the genotype distributions of children reflect Mendelian assortment. The second is that, conditional on parents' genotypes, a child's genotype and exposure are independent. Recently, we have been considering a study design that involves one affected and one unaffected offspring and their parents. We call this structure a tetrad. Our proposal is to genotype the affected offspring and the parents and to collect exposure information from both offspring under that idea that we could test genetic and gene-environment interaction effects using the embedded case-parent-triad design and we could study exposure using the embedded sibling-pair design. In studying this design, we also found that, for matched designs with one affected and two or more unaffected siblings, treating the sibship as a nuclear family with missing parents is more efficient than traditional conditional logistic regression, and it allows inclusion of unmatched subjects as well. We are studying the application of specimen pooling to DNA from case-parent triads when the genotyping assay counts the number of variant alleles in a pooled specimen. Our procedure partitions a sample of triads into small subsets of, say, two triads each, and, for each subset, constructs three pooled DNA specimens: one each from mothers, from fathers, and from offspring. Treating the individual genotypes that comprise each pool as missing data, our log-linear-modeling approach uses the expectation-maximization algorithm to estimate relative risk parameters for inherited alleles, maternal alleles, or parent-of-origin effects, something other DNA pooling approaches cannot do. We see little loss of power compared to genotyping individuals when genotypes are measured without error, but power declines as genotyping error rates increase. For sufficiently accurate assays, our approach promises to reduce genotyping costs with minimal loss of power. Genome-wide association studies usually focus on variation in autosomal genes; however, less studied genetic mechanisms may also influence risk for complex disease. We are studying three mechanisms that can induce differential risk in maternal versus paternal lineages of affected individuals. These include mitochondrial variants (inherited from the mother), imprinted genes (where the effect of variants depends on the parent of origin), and maternal genes (that influence risk through modulation of the prenatal environment). Asymmetries in risk can be measured by inter-lineage relative risks or relative odds. We define the relative risks of interest; and, under certain simplifying assumptions, we derived algebraic expressions for the inter-lineage relative risks predicated on commonly used risk models. We find that careful analyses of family history data provide clues about whether these mechanisms contribute to risk but dissecting which mechanism may be operating requires genotype data on family members. (see also Z01 ES040007 BB; PI Clare Weinberg.)
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STATISTICAL METHODS FOR MISMEASURED OR MISSING DATA
STATISTICAL METHODS IN HUMAN DEVELOPMENT/CLINICAL STUDIES
Statistical Methods In Human Development/Clinical Study
Statistical Methods For Gene/environment Interaction And Genetic Susceptibility
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