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Markov chain Monte Carlo for autologistic regression models with application to the distribution of plant species

机译:马尔可夫链蒙特卡洛方法用于自回归模型及其在植物物种分布中的应用

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In this paper, we explore using autologistic regression models for spatial binary data with covariates. Autologistic regression models can handle binary responses exhibiting both spatial correlation and dependence on covariates. We use Markov chain Monte Carlo (MCMC) to estimate the parameters in these models. The distributional behavior of the MCMC maximum likelihood estimates (MCMC MLEs) is studied via simulation. We find that the MCMC MLEs are approximately normally distributed and that the MCMC estimates of Fisher information may be used to estimate the variance of the MCMC MLEs and to construct confidence intervals. Finally, we illustrate by example how our studies may be applied to model the distribution of plant species. [References: 23]
机译:在本文中,我们探索使用自回归模型对具有协变量的空间二进制数据进行分析。自回归模型可以处理显示空间相关性和对协变量的依赖性的二元响应。我们使用马尔可夫链蒙特卡罗(MCMC)来估计这些模型中的参数。通过仿真研究了MCMC最大似然估计(MCMC MLE)的分布行为。我们发现,MCMC MLE近似呈正态分布,Fisher信息的MCMC估计可用于估计MCMC MLE的方差并构建置信区间。最后,我们通过示例说明了我们的研究如何应用于植物物种分布的建模。 [参考:23]

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