Abstract
The dynamics and stability of interacting populations in connection to spatial phenomena such as pattern formation and spatiotemporal chaos have recently become a focus of intensive research in theoretical ecology. In this paper, we demonstrate a surprising relation between the long-standing enigma known as Rosenzweig’s paradox of enrichment and the formation of chaotic spatiotemporal patterns in an ecological community. Using two different spatially explicit models (a standard diffusion–reaction system and a diffusion–reaction system with cutoff at low population densities), we show by means of computer simulations that transition to spatiotemporal chaos can prevent species extinction in a situation when it would be expected in the case of regular dynamics. The patterns arising in our models are self-organized, and not induced directly by pre-existing spatial heterogeneity of the environment. We also show that the type of the system’s response to enrichment essentially depends on the system size and on the rates of eutrophication.
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