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An Accessible Method for Implementing Hierarchical Models with Spatio-Temporal Abundance Data

机译:与时空丰度数据实施分层模型的可访问方法

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摘要

A common goal in ecology and wildlife management is to determine the causes of variation in population dynamics over long periods of time and across large spatial scales. Many assumptions must nevertheless be overcome to make appropriate inference about spatio-temporal variation in population dynamics, such as autocorrelation among data points, excess zeros, and observation error in count data. To address these issues, many scientists and statisticians have recommended the use of Bayesian hierarchical models. Unfortunately, hierarchical statistical models remain somewhat difficult to use because of the necessary quantitative background needed to implement them, or because of the computational demands of using Markov Chain Monte Carlo algorithms to estimate parameters. Fortunately, new tools have recently been developed that make it more feasible for wildlife biologists to fit sophisticated hierarchical Bayesian models (i.e., Integrated Nested Laplace Approximation, ‘INLA’). We present a case study using two important game species in North America, the lesser and greater scaup, to demonstrate how INLA can be used to estimate the parameters in a hierarchical model that decouples observation error from process variation, and accounts for unknown sources of excess zeros as well as spatial and temporal dependence in the data. Ultimately, our goal was to make unbiased inference about spatial variation in population trends over time.
机译:生态学和野生动植物管理的一个共同目标是确定长时间内以及在较大空间范围内种群动态变化的原因。但是,必须克服许多假设,才能对种群动态的时空变化做出适当的推断,例如数据点之间的自相关,多余的零以及计数数据中的观察误差。为了解决这些问题,许多科学家和统计学家都建议使用贝叶斯层次模型。不幸的是,由于实现统计模型需要一定的定量背景,或者由于使用马尔可夫链蒙特卡洛算法估计参数的计算要求,分层统计模型仍然难以使用。幸运的是,最近开发了新的工具,使野生生物生物学家更适合于复杂的分层贝叶斯模型(即集成嵌套拉普拉斯近似,即“ INLA”)。我们提供了一个案例研究,该案例使用了北美的两个重要博弈物种,即较小和较大的范围,来说明如何使用INLA来估计分层模型中的参数,该模型将观察误差与过程变化脱钩,并解释了过量的未知来源零以及数据中的时空依赖性。最终,我们的目标是对人口趋势随时间的空间变化做出无偏的推断。

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