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PARTIAL LINEAR VARYING MULTI-INDEX COEFFICIENT MODEL FOR INTEGRATIVE GENE-ENVIRONMENT INTERACTIONS

机译:整体基因-环境相互作用的局部线性变化多指数系数模型

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摘要

Gene-environment (GxE) interactions play key roles in many complex diseases. An increasing number of epidemiological studies have shown the combined effect of multiple environmental exposures on disease risk. However, no appropriate statistical models have been developed to conduct a rigorous assessment of such combined effects when GxE interactions are considered. In this paper, we propose a partial linear varying multi-index coefficient model (PLVMICM) to assess how multiple environmental factors act jointly to modify individual genetic risk on complex disease. Our model includes the varying-index coefficient model as a special case, where discrete variables are admitted as the linear part. Thus PLVMICM allows one to study nonlinear interaction effects between genes and continuous environments as well as linear interactions between genes and discrete environments, simultaneously. We derive a profile method to estimate parametric parameters and a B-spline backfitted kernel method to estimate nonlinear interaction functions. Consistency and asymptotic normality of the parametric and nonparametric estimates are established under some regularity conditions. Hypothesis testing for the parametric coefficients and nonparametric functions are conducted. Results show that the statistics for testing the parametric coefficients and the non-parametric functions asymptotically follow a chi(2)-distribution with different degrees of freedom. The utility of the method is demonstrated through extensive simulations and a case study.
机译:基因环境(GxE)相互作用在许多复杂疾病中起着关键作用。越来越多的流行病学研究表明,多种环境暴露对疾病风险的综合影响。但是,当考虑到GxE相互作用时,尚未开发出适当的统计模型来对此类综合效应进行严格评估。在本文中,我们提出了一种部分线性变化的多指标系数模型(PLVMICM),以评估多个环境因素如何共同作用以改变复杂疾病的个体遗传风险。在特殊情况下,我们的模型包括变指数系数模型,其中离散变量被视为线性部分。因此,PLVMICM允许人们同时研究基因与连续环境之间的非线性相互作用以及基因与离散环境之间的线性相互作用。我们推导了一种估计参数参数的轮廓方法和一个B样条反拟合核方法来估计非线性相互作用函数。在某些规律性条件下,建立了参数和非参数估计的一致性和渐近正态性。对参数系数和非参数函数进行假设检验。结果表明,用于检验参数系数和非参数函数的统计量渐近遵循具有不同自由度的chi(2)分布。通过广泛的仿真和案例研究证明了该方法的实用性。

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