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Winnerless competition principle and prediction of the transient dynamics in a Lotka-Volterra model

机译:Lotka-Volterra模型中无胜者的竞争原理和瞬态动力学预测

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摘要

Predicting the evolution of multispecies ecological systems is an intriguing problem. A sufficiently complex model with the necessary predicting power requires solutions that are structurally stable. Small variations of the system parameters should not qualitatively perturb its solutions. When one is interested in just asymptotic results of evolution (as time goes to infinity), then the problem has a straightforward mathematical image involving simple attractors (fixed points or limit cycles) of a dynamical system. However, for an accurate prediction of evolution, the analysis of transient solutions is critical. In this paper, in the framework of the traditional Lotka-Volterra model (generalized in some sense), we show that the transient solution representing multispecies sequential competition can be reproducible and predictable with high probability.
机译:预测多物种生态系统的演变是一个有趣的问题。具有必要的预测能力的足够复杂的模型需要结构稳定的解决方案。系统参数的微小变化不应定性地扰乱其解决方案。当人们仅对演化的渐近结果感兴趣时(随着时间的流逝,无穷大),问题就具有直接的数学图像,其中涉及动力学系统的简单吸引子(不动点或极限环)。但是,对于精确的演化预测,瞬态解的分析至关重要。在本文中,在传统的Lotka-Volterra模型(某种意义上是广义的)的框架中,我们证明了代表多物种连续竞争的瞬态解可以重现和预测。

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