Guichard Frédéric
Department of Biology, McGill University, Montreal, Quebec, Canada.
F1000Res. 2017 May 2;6:610. doi: 10.12688/f1000research.10758.1. eCollection 2017.
Metacommunity theory has provided many insights into the general problem of local versus regional control of species diversity and relative abundance. The metacommunity framework has been extended from competitive interactions to whole food webs that can be described as spatial networks of interaction networks. Trophic metacommunity theory greatly contributed to resolving the community complexity-stability debate by predicting its dependence on the regional spatial context. The meta-ecosystem framework has since been suggested as a useful simplification of complex ecosystems to apply this spatial context to spatial flows of both individuals and matter. Reviewing the recent literature on metacommunity and meta-ecosystem theories suggests the importance of unifying theories of interaction strength into a meta-ecosystem framework that captures how the strength of spatial, species, and ecosystem fluxes are distributed across location and trophic levels. Such integration predicts important feedback between local and regional processes that drive the assembly of species, the stability of community, and the emergence of ecosystem functions, from limited spatial fluxes of individuals and (in)organic matter. These predictions are often mediated by the maintenance of environmental or endogenous fluctuations from local to regional scales that create important challenges and opportunities for the validation of metacommunity and meta-ecosystem theories and their application to conservation.
集合群落理论为物种多样性和相对丰度的局部与区域控制这一普遍问题提供了诸多见解。集合群落框架已从竞争相互作用扩展到整个食物网,这些食物网可被描述为相互作用网络的空间网络。营养集合群落理论通过预测其对区域空间背景的依赖性,为解决群落复杂性 - 稳定性争论做出了巨大贡献。此后,元生态系统框架被认为是对复杂生态系统的一种有用简化,以便将这种空间背景应用于个体和物质的空间流动。回顾近期关于集合群落和元生态系统理论的文献表明,将相互作用强度理论统一到一个元生态系统框架中的重要性,该框架能够捕捉空间、物种和生态系统通量的强度如何在不同位置和营养级别上分布。这种整合预测了局部和区域过程之间的重要反馈,这些反馈驱动着物种的组装、群落的稳定性以及生态系统功能的出现,而这些反馈源自个体和(有机)物质有限的空间通量。这些预测通常由从局部到区域尺度的环境或内源性波动的维持所介导,这为集合群落和元生态系统理论的验证及其在保护中的应用带来了重要挑战和机遇。