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MCMC Methods for Multi-Response Generalized Linear Mixed Models: The MCMCglmm R Package

机译:多响应广义线性混合模型的MCMC方法:MCMCglmm R包

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Generalized linear mixed models provide a flexible framework for modeling a range of data, although with non-Gaussian response variables the likelihood cannot be obtained in closed form. Markov chain Monte Carlo methods solve this problem by sampling from a series of simpler conditional distributions that can be evaluated. The R package MCMCglmm implements such an algorithm for a range of model fitting problems. More than one response variable can be analyzed simultaneously, and these variables are allowed to follow Gaussian, Poisson, multi(bi)nominal, exponential, zero-inflated and censored distributions. A range of variance structures are permitted for the random effects, including interactions with categorical or continuous variables (i.e., random regression), and more complicated variance structures that arise through shared ancestry, either through a pedigree or through a phylogeny. Missing values are permitted in the response variable(s) and data can be known up to some level of measurement error as in meta-analysis. All simu- lation is done in C/ C++ using the CSparse library for sparse linear systems.
机译:广义线性混合模型提供了一个灵活的框架,可用于对一系列数据进行建模,尽管使用非高斯响应变量,可能无法以封闭形式获得可能性。马尔可夫链蒙特卡洛方法通过从可以评估的一系列更简单的条件分布中采样来解决此问题。 R包MCMCglmm为一系列模型拟合问题实现了这种算法。可以同时分析多个响应变量,并且允许这些变量遵循高斯,泊松,多项式,指数,零膨胀和删失分布。对于随机效应,允许使用一定范围的方差结构,包括与分类变量或连续变量的交互作用(即随机回归),以及通过血统或系谱通过共同祖先产生的更复杂的方差结构。允许在响应变量中使用缺失值,并且可以像荟萃分析中一样,在某些测量误差水平上知道数据。使用稀疏线性系统的CSparse库在C / C ++中完成所有仿真。

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