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Decomposing the heterogeneity of species distributions into multiple scales: A hierarchical framework for large-scale count surveys

机译:将物种分布的异质性分解为多个尺度:大规模计数调查的分层框架

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摘要

We introduce a novel spatially explicit framework for decomposing species distributions into multiple scales from count data. These kinds of data are usually positively skewed, have non-normal distributions and are spatially autocorrelated. To analyse such data, we propose a hierarchical model that takes into account the observation process and explicitly deals with spatial autocorrelation. The latent variable is the product of a positive trend representing the non-constant mean of the species distribution and of a stationary positive spatial field representing the variance of the spatial density of the species distribution. Then, the different scales of emergent structures of the distribution of the population in space are modelled from the latent density of the species distribution using multi-scale variogram models. Multi-scale kriging is used to map the spatial patterns previously identified by the multi-scale models. We show how our framework yields robust and precise estimates of the relevant scales both for spatial count data simulated from well-defined models, and in a real case-study based on seabird count data (the common guillemot Uria aalge) provided by large-scale aerial surveys of the Bay of Biscay (France) performed over a winter. Our stochastic simulation study provides guidelines on the expected uncertainties of the scales estimates. Our results indicate that the spatial structure of the common guillemot can be modelled as a three-level hierarchical system composed of a very broad-scale pattern (~ 200 km) with a stable location over time that might be environmentally controlled, a broad-scale pattern (~ 50 km) with a variable shape and location, that might be related to shifts in prey distribution, and a fine-scale pattern (~ 10 km) with a rather stable shape and location, that might be controlled by behavioural processes. Our framework enables the development of robust, scale-dependent hypotheses regarding the potential ecological processes that control species distributions.
机译:我们引入了一种新颖的空间显式框架,用于根据计数数据将物种分布分解为多个尺度。这些类型的数据通常会出现正偏,具有非正态分布并且在空间上是自相关的。为了分析此类数据,我们提出了一种考虑观察过程并明确处理空间自相关的分层模型。潜变量是表示物种分布的非恒定平均值的正趋势与表示物种分布的空间密度方差的静态正空间场的乘积。然后,使用多尺度变异函数模型,根据物种分布的潜在密度,对空间中种群分布的不同新兴结构尺度进行建模。多尺度克里金法用于映射先前由多尺度模型识别的空间模式。我们展示了我们的框架如何针对从明确定义的模型模拟的空间计数数据以及在大规模案例提供的基于海鸟计数数据(常见的海雀科的乌里亚aalge)的真实案例研究中,对相关比例进行稳健而精确的估计比斯开湾(法国)的航拍是在一个冬天进行的。我们的随机模拟研究为量表估计的预期不确定性提供了指导。我们的结果表明,可以将普通海雀科动物的空间结构建模为三级分层系统,该三级分层系统由非常宽广的模式(〜200 km)组成,并且随时间推移具有稳定的位置,并且可能受到环境的控制。形状和位置可变的模式(〜50 km),可能与猎物分布的变化有关;形状和位置相当稳定的精细模式(〜10 km),可以由行为过程控制。我们的框架使我们能够开发出强有力的,与规模有关的假设,这些假设涉及控制物种分布的潜在生态过程。

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