A phenomenological spatial model for macro-ecological patterns in species-rich ecosystems

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Abstract

Over the last few decades, ecologists have come to appreciate that key ecological patterns, which describe ecological communities at relatively large spatial scales, are not only scale dependent, but also intimately intertwined. The relative abundance of species-which informs us about the commonness and rarity of species-changes its shape from small to large spatial scales. The average number of species as a function of area has a steep initial increase, followed by decreasing slopes at large scales. Finally, if we find a species in a given location, it is more likely we find an individual of the same species close-by, rather than farther apart. Such spatial turnover depends on the geographical distribution of species, which often are spatially aggregated. This reverberates on the abundances as well as the richness of species within a region, but so far it has been difficult to quantify such relationships. Within a neutral framework-which considers all individuals competitively equivalent-we introduce a spatial stochastic model, which phenomenologically accounts for birth, death, immigration and local dispersal of individuals. We calculate the pair correlation function-which encapsulates spatial turnover-and the conditional probability to find a species with a certain population within a given circular area. Also, we calculate the macro-ecological patterns, which we have referred to above, and compare the analytical formulæ with the numerical integration of the model. Finally, we contrast the model predictions with the empirical data for two lowland tropical forest inventories, showing always a good agreement.

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Peruzzo, F., & Azaele, S. (2017). A phenomenological spatial model for macro-ecological patterns in species-rich ecosystems. In Stochastic Processes, Multiscale Modeling, and Numerical Methods for Computational Cellular Biology (pp. 349–368). Springer International Publishing. https://doi.org/10.1007/978-3-319-62627-7_15

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