Literature DB >> 11749716

Unexpected coherence and conservation.

B Cazelles1, S Bottani, L Stone.   

Abstract

The effects of migration in a network of patch populations, or metapopulation, are extremely important for predicting the possibility of extinctions both at a local and a global scale. Migration between patches synchronizes local populations and bestows upon them identical dynamics (coherent or synchronous oscillations), a feature that is understood to enhance the risk of global extinctions. This is one of the central theoretical arguments in the literature associated with conservation ecology. Here, rather than restricting ourselves to the study of coherent oscillations, we examine other types of synchronization phenomena that we consider to be equally important. Intermittent and out-of-phase synchronization are but two examples that force us to reinterpret some classical results of the metapopulation theory. In addition, we discuss how asynchronous processes (for example, random timing of dispersal) can paradoxically generate metapopulation synchronization, another non-intuitive result that cannot easily be explained by the standard theory.

Mesh:

Year:  2001        PMID: 11749716      PMCID: PMC1088921          DOI: 10.1098/rspb.2001.1843

Source DB:  PubMed          Journal:  Proc Biol Sci        ISSN: 0962-8452            Impact factor:   5.349


  17 in total

1.  Complex dynamics and phase synchronization in spatially extended ecological systems.

Authors:  B Blasius; A Huppert; L Stone
Journal:  Nature       Date:  1999-05-27       Impact factor: 49.962

2.  Synchronism in a metapopulation model.

Authors:  J A Silva; M L De Castro; D A Justo
Journal:  Bull Math Biol       Date:  2000-03       Impact factor: 1.758

3.  Riddling Bifurcation in Chaotic Dynamical Systems.

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Journal:  Phys Rev Lett       Date:  1996-07-01       Impact factor: 9.161

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Authors:  P M Gade; C K Hu
Journal:  Phys Rev E Stat Phys Plasmas Fluids Relat Interdiscip Topics       Date:  1999-10

5.  Synchronized family dynamics in globally coupled maps.

Authors:  N. J. Balmforth; A. Jacobson; A. Provenzale
Journal:  Chaos       Date:  1999-09       Impact factor: 3.642

6.  Synchronization of oscillators with random nonlocal connectivity.

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Journal:  Phys Rev E Stat Phys Plasmas Fluids Relat Interdiscip Topics       Date:  1996-07

7.  Characterization of on-off intermittency.

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Journal:  Phys Rev E Stat Phys Plasmas Fluids Relat Interdiscip Topics       Date:  1994-02

8.  Generalized synchronization of chaos in directionally coupled chaotic systems.

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Journal:  Phys Rev E Stat Phys Plasmas Fluids Relat Interdiscip Topics       Date:  1995-02

Review 9.  Persistence, chaos and synchrony in ecology and epidemiology.

Authors:  D J Earn; P Rohani; B T Grenfell
Journal:  Proc Biol Sci       Date:  1998-01-07       Impact factor: 5.349

10.  Evolutionary games and computer simulations.

Authors:  B A Huberman; N S Glance
Journal:  Proc Natl Acad Sci U S A       Date:  1993-08-15       Impact factor: 11.205

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  7 in total

1.  Cluster formation in a heterogeneous metapopulation model.

Authors:  Jacques A L Silva
Journal:  J Math Biol       Date:  2015-08-14       Impact factor: 2.259

2.  Extinction dynamics in experimental metapopulations.

Authors:  Jane Molofsky; Jean-Baptiste Ferdy
Journal:  Proc Natl Acad Sci U S A       Date:  2005-02-28       Impact factor: 11.205

3.  Wavelet analysis of ecological time series.

Authors:  Bernard Cazelles; Mario Chavez; Dominique Berteaux; Frédéric Ménard; Jon Olav Vik; Stéphanie Jenouvrier; Nils C Stenseth
Journal:  Oecologia       Date:  2008-05       Impact factor: 3.225

4.  Analysis of dispersal effects in metapopulation models.

Authors:  Alfonso Ruiz-Herrera
Journal:  J Math Biol       Date:  2015-06-02       Impact factor: 2.259

5.  Different types of synchrony in chaotic and cyclic communities.

Authors:  Lutz Becks; Hartmut Arndt
Journal:  Nat Commun       Date:  2013       Impact factor: 14.919

6.  Balance of Interactions Determines Optimal Survival in Multi-Species Communities.

Authors:  Anshul Choudhary; Sudeshna Sinha
Journal:  PLoS One       Date:  2015-12-28       Impact factor: 3.240

7.  Threshold-activated transport stabilizes chaotic populations to steady states.

Authors:  Chandrakala Meena; Pranay Deep Rungta; Sudeshna Sinha
Journal:  PLoS One       Date:  2017-08-25       Impact factor: 3.240

  7 in total

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