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Performance Of Information Criteria For Spatial Models

机译:空间模型信息标准的执行

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摘要

Model choice is one of the most crucial aspect in any statistical data analysis. It is well known that most models are just an approximation to the true data-generating process but among such model approximations, it is our goal to select the 'best' one. Researchers typically consider a finite number of plausible models in statistical applications, and the related statistical inference depends on the chosen model. Hence, model comparison is required to identify the 'best' model among several such candidate models. This article considers the problem of model selection for spatial data. The issue of model selection for spatial models has been addressed in the literature by the use of traditional information criteria-based methods, even though such criteria have been developed based on the assumption of independent observations. We evaluate the performance of some of the popular model selection critera via Monte Carlo simulation experiments using small to moderate samples. In particular, we compare the performance of some of the most popular information criteria such as Akaike information criterion (AIC), Bayesian information criterion, and corrected AIC in selecting the true model. The ability of these criteria to select the correct model is evaluated under several scenarios. This comparison is made using various spatial covariance models ranging from stationary isotropic to nonstationary models.
机译:在任何统计数据分析中,模型选择都是最关键的方面之一。众所周知,大多数模型只是真实数据生成过程的近似值,但是在这些模型近似值中,我们的目标是选择“最佳”模型。研究人员通常在统计应用中考虑有限数量的合理模型,而相关的统计推断取决于所选模型。因此,需要进行模型比较以在几个此类候选模型中识别“最佳”模型。本文考虑了空间数据模型选择的问题。文献中已经通过使用基于传统信息标准的方法解决了空间模型的模型选择问题,即使此类标准是基于独立观测的假设而开发的。我们通过使用中小样本的蒙特卡洛模拟实验,评估了一些流行的模型选择标准的性能。特别是,在选择真实模型时,我们比较了一些最流行的信息标准(例如Akaike信息标准(AIC),贝叶斯信息标准和校正后的AIC)的性能。这些条件选择正确模型的能力在几种情况下进行了评估。使用从固定各向同性模型到非平稳模型的各种空间协方差模型进行此比较。

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