Literature DB >> 22683489

On the statistical mechanics of species abundance distributions.

Michael G Bowler1, Colleen K Kelly.   

Abstract

A central issue in ecology is that of the factors determining the relative abundance of species within a natural community. The proper application of the principles of statistical physics to species abundance distributions (SADs) shows that simple ecological properties could account for the near universal features observed. These properties are (i) a limit on the number of individuals in an ecological guild and (ii) per capita birth and death rates. They underpin the neutral theory of Hubbell (2001), the master equation approach of Volkov et al. (2003, 2005) and the idiosyncratic (extreme niche) theory of Pueyo et al. (2007); they result in an underlying log series SAD, regardless of neutral or niche dynamics. The success of statistical mechanics in this application implies that communities are in dynamic equilibrium and hence that niches must be flexible and that temporal fluctuations on all sorts of scales are likely to be important in community structure.
Copyright © 2012 Elsevier Inc. All rights reserved.

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Year:  2012        PMID: 22683489     DOI: 10.1016/j.tpb.2012.05.006

Source DB:  PubMed          Journal:  Theor Popul Biol        ISSN: 0040-5809            Impact factor:   1.570


  4 in total

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Review 2.  Neutral theory and the species abundance distribution: recent developments and prospects for unifying niche and neutral perspectives.

Authors:  Thomas J Matthews; Robert J Whittaker
Journal:  Ecol Evol       Date:  2014-05-02       Impact factor: 2.912

3.  Endemics and Cosmopolitans: Application of Statistical Mechanics to the Dry Forests of Mexico.

Authors:  Michael G Bowler; Colleen K Kelly
Journal:  Entropy (Basel)       Date:  2019-06-22       Impact factor: 2.524

4.  A Random Categorization Model for Hierarchical Taxonomies.

Authors:  Guido D'Amico; Raul Rabadan; Matthew Kleban
Journal:  Sci Rep       Date:  2017-12-06       Impact factor: 4.379

  4 in total

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