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竞争群落中高阶相互作用和非加性的机制基础。

The mechanistic basis for higher-order interactions and non-additivity in competitive communities.

机构信息

Centre for Integrative Ecology, University of Canterbury, Christchurch, 8140, New Zealand.

Institute of Integrative Biology, Department of Environmental Systems Science, ETH Zürich, 8092, Zürich, Switzerland.

出版信息

Ecol Lett. 2019 Mar;22(3):423-436. doi: 10.1111/ele.13211. Epub 2019 Jan 24.

Abstract

Motivated by both analytical tractability and empirical practicality, community ecologists have long treated the species pair as the fundamental unit of study. This notwithstanding, the challenge of understanding more complex systems has repeatedly generated interest in the role of so-called higher-order interactions (HOIs) imposed by species beyond the focal pair. Here we argue that HOIs - defined as non-additive effects of density on per capita growth - are best interpreted as emergent properties of phenomenological models (e.g. Lotka-Volterra competition) rather than as distinct 'ecological processes' in their own right. Using simulations of consumer-resource models, we explore the mechanisms and system properties that give rise to HOIs in observational data. We demonstrate that HOIs emerge under all but the most restrictive of assumptions, and that incorporating non-additivity into phenomenological models improves the quantitative and qualitative accuracy of model predictions. Notably, we also observe that HOIs derive primarily from mechanisms and system properties that apply equally to single-species or pairwise systems as they do to more diverse communities. Consequently, there exists a strong mandate for further recognition of non-additive effects in both theoretical and empirical research.

摘要

受分析的可处理性和经验实用性的双重驱动,群落生态学家长期以来一直将物种对视为研究的基本单位。尽管如此,理解更复杂系统的挑战一再引发了人们对所谓的高阶相互作用(HOI)的兴趣,这些相互作用是由焦点对之外的物种施加的。在这里,我们认为 HOI——定义为密度对个体增长率的非加性影响——最好被解释为现象学模型(例如,Lotka-Volterra 竞争)的突现属性,而不是本身就是独特的“生态过程”。我们使用消费者-资源模型的模拟来探索在观测数据中产生 HOI 的机制和系统特性。我们证明,HOI 在除了最严格的假设之外的所有情况下都会出现,并且将非加性纳入现象学模型可以提高模型预测的定量和定性准确性。值得注意的是,我们还观察到,HOI 主要源自适用于单物种或成对系统以及更多样化群落的机制和系统特性。因此,在理论和实证研究中进一步认识非加性效应具有很强的必要性。

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