Department of Ecology and Evolutionary Biology, Cornell University, Ithaca, New York, USA.
Department of Biology, Case Western Reserve University, Cleveland, Ohio, USA.
Ecology. 2024 Nov;105(11):e4404. doi: 10.1002/ecy.4404. Epub 2024 Oct 6.
One strand of modern coexistence theory (MCT) partitions invader growth rates (IGR) to quantify how different mechanisms contribute to species coexistence, highlighting fluctuation-dependent mechanisms. A general conclusion from the classical analytic MCT theory is that coexistence mechanisms relying on temporal variation (such as the temporal storage effect) are generally less effective at promoting coexistence than mechanisms relying on spatial or spatiotemporal variation (primarily growth-density covariance). However, the analytic theory assumes continuous population density, and IGRs are calculated for infinitesimally rare invaders that have infinite time to find their preferred habitat and regrow, without ever experiencing intraspecific competition. Here we ask if the disparity between spatial and temporal mechanisms persists when individuals are, instead, discrete and occupy finite amounts of space. We present a simulation-based approach to quantifying IGRs in this situation, building on our previous approach for spatially non-varying habitats. As expected, we found that spatial mechanisms are weakened; unexpectedly, the contribution to IGR from growth-density covariance could even become negative, opposing coexistence. We also found shifts in which demographic parameters had the largest effect on the strength of spatial coexistence mechanisms. Our substantive conclusions are statements about one model, across parameter ranges that we subjectively considered realistic. Using the methods developed here, effects of individual discreteness should be explored theoretically across a broader range of conditions, and in models parameterized from empirical data on real communities.
现代共存理论(MCT)的一个分支将入侵增长率(IGR)进行划分,以量化不同机制对物种共存的贡献,突出了依赖于波动的机制。经典分析 MCT 理论的一个普遍结论是,依赖于时间变化的共存机制(如时间存储效应)通常不如依赖于空间或时空变化的机制(主要是增长-密度协方差)有效。然而,分析理论假设种群密度是连续的,并且 IGR 是针对具有无限时间寻找其首选栖息地并重新生长的 infinitesimally 稀有入侵者计算的,而从不经历种内竞争。在这里,我们询问当个体是离散的并且占据有限的空间时,空间和时间机制之间的差异是否仍然存在。我们提出了一种基于模拟的方法来量化这种情况下的 IGR,这是基于我们之前针对空间不变栖息地的方法。正如预期的那样,我们发现空间机制减弱了;出乎意料的是,增长-密度协方差对 IGR 的贡献甚至可能变为负值,从而阻碍共存。我们还发现,哪些人口参数对空间共存机制的强度影响最大的情况发生了变化。我们的实质性结论是关于一个模型的陈述,跨越了我们主观认为现实的参数范围。使用这里开发的方法,应该在更广泛的条件下从理论上探讨个体离散性的影响,并在从真实群落的经验数据参数化的模型中进行探讨。