Literature DB >> 33773006

Tractable models of ecological assembly.

Carlos A Serván1, Stefano Allesina1,2.   

Abstract

Ecological assembly is a fundamental and yet poorly understood process. Three main obstacles hinder the development of a theory of assembly, and when these issues are sidestepped by making strong assumptions, one can build an assembly graph in which nodes are ecological communities and edges are invasions shifting their composition. The graph can then be analysed directly, without the need to consider dynamics. To showcase this framework, we build and analyse assembly graphs for the competitive Lotka-Volterra model, showing that in these cases sequential assembly (in which species invade a community one at a time) can reach the same configurations found when starting the system with all species present at different initial conditions. We discuss how our results can advance our understanding of assembly both from an empirical and a theoretical point of view, informing the study of ecological restoration and the design of ecological communities.
© 2021 John Wiley & Sons Ltd.

Keywords:  Assembly; Lotka-Volterra dynamics; coexistence; priority effects; succession

Year:  2021        PMID: 33773006     DOI: 10.1111/ele.13702

Source DB:  PubMed          Journal:  Ecol Lett        ISSN: 1461-023X            Impact factor:   9.492


  4 in total

1.  Coexistence holes characterize the assembly and disassembly of multispecies systems.

Authors:  Chuliang Song; Serguei Saavedra; Marco Tulio Angulo; Aaron Kelley; Luis Montejano
Journal:  Nat Ecol Evol       Date:  2021-05-27       Impact factor: 15.460

2.  Permanence via invasion graphs: incorporating community assembly into modern coexistence theory.

Authors:  Josef Hofbauer; Sebastian J Schreiber
Journal:  J Math Biol       Date:  2022-10-18       Impact factor: 2.164

3.  Model-checking ecological state-transition graphs.

Authors:  Colin Thomas; Maximilien Cosme; Cédric Gaucherel; Franck Pommereau
Journal:  PLoS Comput Biol       Date:  2022-06-06       Impact factor: 4.779

4.  The geometry of evolved community matrix spectra.

Authors:  Silja Borring Låstad; Jan O Haerter
Journal:  Sci Rep       Date:  2022-08-29       Impact factor: 4.996

  4 in total

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