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Semiparametric Bayesian analysis of transformation spatial mixed models for large datasets

机译:大型数据集转换空间混合模型的半造影贝叶斯分析

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摘要

In spatial mixed models (SMMs), it is commonly assumed that stationary spatial process and random errors independently follow the Gassian distribution. However, in some applications, this assumption may be inappropriate. To this end, this paper proposes a transformation spatial mixed models (TSMMs) to accommodate large dataset that follows the non-Gaussian distribution. With the help of Gibbs sampler algorithm, a semiparametric Bayesian approach is developed to make inference on TSMMs by using Bayesian P-splines to approximate transformation function, and a fixed number of known but not necessarily orthogonal spatial basis functions with multi-resolution analysis method to approximate nonstationary spatial process. Instead of Wishart distribution assumption for the prior of precision matrix of random effects, we consider Cholesky decomposition of the precision matrix, and specify the priors for unknown components in low unit triangular matrix and diagonal matrix. Simulation studies and an example are used to illustrate the proposed methodologies.
机译:在空间混合模型(SMMS)中,通常假设静止的空间过程和随机误差独立地遵循Gassian分布。但是,在某些应用中,这种假设可能是不合适的。为此,本文提出了一种转换空间混合模型(TSMM),以适应遵循非高斯分布的大型数据集。在GIBBS采样器算法的帮助下,开发了一种半曝光贝叶斯方法,通过使用贝叶斯P样分来对TSMM进行推理,以近似变换功能,以及具有多分辨率分析方法的固定数量的已知但不一定正交的空间基函数近似的非视野流程。代替对随机效应的精确矩阵之前的Wishart分发假设,我们考虑精密矩阵的Cholesky分解,并指定低单元三角矩阵和对角矩阵中未知组件的前沿。模拟研究和示例用于说明所提出的方法。

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