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首页> 外文期刊>Ecology: A Publication of the Ecological Society of America >Multiscale codependence analysis: An integrated approach to analyze relationships across scales
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Multiscale codependence analysis: An integrated approach to analyze relationships across scales

机译:多尺度相互依赖性分析:一种用于分析跨尺度关系的集成方法

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摘要

The spatial and temporal organization of ecological processes and features and the scales at which they occur are central topics to landscape ecology and metapopulation dynamics, and increasingly regarded as a cornerstone paradigm for understanding ecological processes. Hence, there is need for computational approaches which allow the identification of the proper spatial or temporal scales of ecological processes and the explicit integration of that information in models. For that purpose, we propose a new method (multiscale codependence analysis, MCA) to test the statistical significance of the correlations between two variables at particular spatial or temporal scales. Validation of the method (using Monte Carlo simulations) included the study of type I error rate, under five statistical significance thresholds, and of type II error rate and statistical power. The method was found to be valid, in terms of type I error rate, and to have sufficient statistical power to be useful in practice. MCA has assumptions that are met in a wide range of circumstances. When applied to model the river habitat of juvenile Atlantic salmon, MCA revealed that variables describing substrate composition of the river bed were the most influential predictors of parr abundance at 0.4-4.1 km scales whereas mean channel depth was more influential at 200-300 m scales. When properly assessed, the spatial structuring observed in nature may be used purposefully to refine our understanding of natural processes and enhance model representativeness.
机译:生态过程和特征的时空组织及其发生的规模是景观生态学和种群动态的中心主题,并日益被视为理解生态过程的基石范式。因此,需要允许识别生态过程的适当空间或时间尺度以及将该信息显式整合到模型中的计算方法。为此,我们提出了一种新方法(多尺度相关分析,MCA),以测试特定空间或时间尺度上两个变量之间的相关性的统计显着性。方法的验证(使用蒙特卡洛模拟)包括研究I型错误率,五个统计显着性阈值以及II型错误率和统计功效。就I类错误率而言,该方法是有效的,并且具有足够的统计功效以在实践中有用。 MCA的假设可以在多种情况下得到满足。当用于模拟大西洋大西洋鲑幼鱼的河流栖息地时,MCA发现,描述河床底物组成的变量是0.4-4.1 km尺度下parr丰度的最有影响力的预测因子,而平均河道深度在200-300 m尺度上则更具影响力。经过适当评估,可以有目的地使用自然界中观察到的空间结构来加深我们对自然过程的理解并增强模型的代表性。

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