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Joint regression analysis of correlated data using Gaussian copulas.

机译:使用高斯copulas对相关数据进行联合回归分析。

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摘要

This article concerns a new joint modeling approach for correlated data analysis. Utilizing Gaussian copulas, we present a unified and flexible machinery to integrate separate one-dimensional generalized linear models (GLMs) into a joint regression analysis of continuous, discrete, and mixed correlated outcomes. This essentially leads to a multivariate analogue of the univariate GLM theory and hence an efficiency gain in the estimation of regression coefficients. The availability of joint probability models enables us to develop a full maximum likelihood inference. Numerical illustrations are focused on regression models for discrete correlated data, including multidimensional logistic regression models and a joint model for mixed normal and binary outcomes. In the simulation studies, the proposed copula-based joint model is compared to the popular generalized estimating equations, which is a moment-based estimating equation method to join univariate GLMs. Two real-world data examples are used in the illustration.
机译:本文涉及一种用于关联数据分析的新的联合建模方法。利用高斯copula,我们提出了一个统一而灵活的机制,可以将单独的一维广义线性模型(GLM)集成到对连续,离散和混合相关结果的联合回归分析中。这本质上导致了单变量GLM理论的多变量模拟,因此提高了回归系数的估计效率。联合概率模型的可用性使我们能够开发出完整的最大似然推断。数值插图集中于离散相关数据的回归模型,包括多维逻辑回归模型和混合正常和二进制结果的联合模型。在仿真研究中,将所提出的基于copula的联合模型与流行的广义估计方程进行了比较,这是加入单变量GLM的基于矩的估计方程方法。图中使用了两个真实的数据示例。

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