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      Turbulent dispersal promotes species coexistence

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          Abstract

          Several recent advances in coexistence theory emphasize the importance of space and dispersal, but focus on average dispersal rates and require spatial heterogeneity, spatio-temporal variability or dispersal-competition tradeoffs to allow coexistence. We analyse a model with stochastic juvenile dispersal (driven by turbulent flow in the coastal ocean) and show that a low-productivity species can coexist with a high-productivity species by having dispersal patterns sufficiently uncorrelated from those of its competitor, even though, on average, dispersal statistics are identical and subsequent demography and competition is spatially homogeneous. This produces a spatial storage effect, with an ephemeral partitioning of a ‘spatial niche’, and is the first demonstration of a physical mechanism for a pure spatiotemporal environmental response. ‘Turbulent coexistence’ is widely applicable to marine species with pelagic larval dispersal and relatively sessile adult life stages (and perhaps some wind-dispersed species) and complements other spatial and temporal storage effects previously documented for such species.

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          Most cited references62

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          Competition and Biodiversity in Spatially Structured Habitats

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            A niche for neutrality.

            Ecologists now recognize that controversy over the relative importance of niches and neutrality cannot be resolved by analyzing species abundance patterns. Here, we use classical coexistence theory to reframe the debate in terms of stabilizing mechanisms (niches) and fitness equivalence (neutrality). The neutral model is a special case where stabilizing mechanisms are absent and species have equivalent fitness. Instead of asking whether niches or neutral processes structure communities, we advocate determining the degree to which observed diversity reflects strong stabilizing mechanisms overcoming large fitness differences or weak stabilization operating on species of similar fitness. To answer this question, we propose combining data on per capita growth rates with models to: (i) quantify the strength of stabilizing processes; (ii) quantify fitness inequality and compare it with stabilization; and (iii) manipulate frequency dependence in growth to test the consequences of stabilization and fitness equivalence for coexistence.
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              General theory of competitive coexistence in spatially-varying environments.

              P Chesson (2000)
              A general model of competitive and apparent competitive interactions in a spatially-variable environment is developed and analyzed to extend findings on coexistence in a temporally-variable environment to the spatial case and to elucidate new principles. In particular, coexistence mechanisms are divided into variation-dependent and variation-independent mechanisms with variation-dependent mechanisms including spatial generalizations of relative nonlinearity and the storage effect. Although directly analogous to the corresponding temporal mechanisms, these spatial mechanisms involve different life history traits which suggest that the spatial storage effect should arise more commonly than the temporal storage effect and spatial relative nonlinearity should arise less commonly than temporal relative nonlinearity. Additional mechanisms occur in the spatial case due to spatial covariance between the finite rate of increase of a local population and its local abundance, which has no clear temporal analogue. A limited analysis of these additional mechanisms shows that they have similar properties to the storage effect and relative nonlinearity and potentially may be considered as enlargements of the earlier mechanisms. The rate of increase of a species perturbed to low density is used to quantify coexistence. A general quadratic approximation, which is exact in some important cases, divides this rate of increase into contributions from the various mechanisms above and admits no other mechanisms, suggesting that opportunities for coexistence in a spatially-variable environment are fully characterized by these mechanisms within this general model. Three spatially-implicit models are analyzed as illustrations of the general findings and of techniques using small variance approximations. The contributions to coexistence of the various mechanisms are expressed in terms of simple interpretable formulae. These spatially-implicit models include a model of an annual plant community, a spatial multispecies version of the lottery model, and a multispecies model of an insect community competing for spatially-patchy and ephemeral food.

                Author and article information

                Journal
                Ecol Lett
                ele
                Ecology Letters
                Blackwell Publishing Ltd
                1461-023X
                1461-0248
                March 2010
                : 13
                : 3
                : 360-371
                Affiliations
                [1 ]simpleDonald Bren School of Environmental Science and Management, University of California Santa Barbara, Santa Barbara, CA 93106-5131, USA
                [2 ]simpleInstitute for Computational Earth System Science, University of California Santa Barbara, Santa Barbara, CA 93106-3060, USA
                Author notes
                * Correspondence: E-mail: kendall@ 123456bren.ucsb.edu
                [†]

                Present address: Marine Biophysics Unit, Okinawa Institute of Science and Technology, 7542, Onna, Onna-son, Okinawa 904-0411, Japan

                Re-use of this article is permitted in accordance with the Terms and Conditions set out at http://www3.interscience.wiley.com/authorresources/onlineopen.html

                Article
                10.1111/j.1461-0248.2009.01427.x
                2847191
                20455921
                7f810f3a-19fe-4de6-81df-5ae86b9e4670
                Journal compilation © 2010 Blackwell Publishing Ltd/CNRS

                Re-use of this article is permitted in accordance with the Creative Commons Deed, Attribution 2.5, which does not permit commercial exploitation.

                History
                : 18 June 2009
                : 23 July 2009
                : 21 November 2009
                : 08 December 2009
                Categories
                Letters

                Ecology
                larval dispersal,community dynamics,spatial storage effect,stable coexistence mechanisms,stochasticity,fluid dynamics

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