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Comparison of regression methods for spatially-autocorrelated count data on regularly- and irregularly-spaced locations

机译:在规则和不规则位置上空间自相关计数数据的回归方法的比较

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It has long been known that insufficient consideration of spatial autocorrelation leads to unreliable hypothesis-tests and inaccurate parameter estimates. Yet, ecologists are confronted with a confusing array of methods to account for spatial autocorrelation. Although Beale et al. (2010) provided guidance for continuous data on regular grids, researchers still need advice for other types of data in more flexible spatial contexts. In this paper, we extend Beale et al. (2010)'s work to count data on both regularly- and irregularly-spaced plots, the latter being commonly encountered in ecological studies. Through a simulation-based approach, we assessed the accuracy and the type I errors of two frequentist and two Bayesian ready-to-use methods in the family of generalized mixed models, with distance-based or neighbourhood-based correlated random effects. In addition, we tested whether the methods are robust to spatial non-stationarity, and over- and under-dispersion - both typical features of species distribution count data which violate standard regression assumptions. In the simplest of our simulated datasets, the two frequentist methods gave inflated type I errors, while the two Bayesian methods provided satisfying results. When facing real-world complexities, the distance-based Bayesian method (MCMC with Langevin-Hastings updates) performed best of all. We hope that, in the light of our results, ecological researchers will feel more comfortable including spatial autocorrelation in their analyses of count data.
机译:早就知道,对空间自相关的充分考虑会导致不可靠的假设检验和不正确的参数估计。然而,生态学家面临着一系列令人困惑的方法来解释空间自相关。虽然比尔等。 (2010年)为常规网格上的连续数据提供了指导,研究人员仍然需要在更灵活的空间环境中针对其他类型数据的建议。在本文中,我们扩展了Beale等人。 (2010年)的工作是对规则和不规则地块的数据进行计数,后者在生态学研究中很常见。通过基于仿真的方法,我们评估了基于距离或基于邻域的相关随机效应的广义混合模型系列中两种频繁使用者和两种贝叶斯即用型方法的准确性和I型错误。此外,我们测试了这些方法是否对空间非平稳性以及过度分散和分散不足具有鲁棒性-这都是违反标准回归假设的物种分布计数数据的典型特征。在我们最简单的模拟数据集中,这两种频度较高的方法给出了虚假的I型错误,而这两种贝叶斯方法则提供了令人满意的结果。当面对现实世界的复杂性时,基于距离的贝叶斯方法(带有Langevin-Hastings更新的MCMC)表现最佳。我们希望,根据我们的研究结果,生态学研究人员在对计数数据进行分析时将空间自相关包括在内,他们会感到更加自在。

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