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Linking resource selection and step selection models for habitat preferences in animals

机译:链接资源选择和阶梯选择模型的动物栖息地偏好

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摘要

The two dominant approaches for the analysis of species-habitat associations in animals have been shown to reach divergent conclusions. Models fitted from the viewpoint of an individual (step selection functions), once scaled up, do not agree with models fitted from a population viewpoint (resource selection functions [RSFs]). We explain this fundamental incompatibility, and propose a solution by introducing to the animal movement field a novel use for the well-known family of Markov chain Monte Carlo (MCMC) algorithms. By design, the step selection rules of MCMC lead to a steady-state distribution that coincides with a given underlying function: the target distribution. We therefore propose an analogy between the movements of an animal and the movements of an MCMC sampler, to guarantee convergence of the step selection rules to the parameters underlying the population's utilization distribution. We introduce a rejection-free MCMC algorithm, the local Gibbs sampler, that better resembles real animal movement, and discuss the wide range of biological assumptions that it can accommodate. We illustrate our method with simulations on a known utilization distribution, and show theoretically and empirically that locations simulated from the local Gibbs sampler give rise to the correct RSF. Using simulated data, we demonstrate how this framework can be used to estimate resource selection and movement parameters.
机译:已经显示出分析动物物种栖息地协会的两种主导方法,以达到不同的结论。从个人(步骤选择函数)的观点来看,一旦缩放,就不同意从人口方面拟合的模型(资源选择函数[RSFS])。我们解释了这一基本的不相容性,并通过向动物运动场引入一种新颖的利用,提出了一种用于公知的马尔可夫链蒙特卡罗(MCMC)算法的新用途。通过设计,MCMC的步骤选择规则导致稳态分布,它与给定的底层功能一致:目标分布。因此,我们在动物的运动和MCMC采样器的运动之间提出了类比,以保证步骤选择规则的融合到群体利用分布的参数。我们介绍了一种免费的MCMC算法,本地Gibbs采样器,更好地类似于真正的动物运动,并讨论它可以容纳的广泛的生物假设。我们通过对已知利用分布的模拟进行了仿真,并从理论上显示了从本地GIBBS采样器模拟的位置显示出正确的RSF。使用模拟数据,我们演示了该框架如何用于估计资源选择和移动参数。

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