Please use this identifier to cite or link to this item: http://lib.jncasr.ac.in:8080/jspui/handle/10572/1973
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dc.contributor.authorDey, Snigdhadip
dc.contributor.authorGoswarni, Bedartha
dc.contributor.authorJoshi, Amitabh
dc.date.accessioned2016-12-22T11:45:58Z-
dc.date.available2016-12-22T11:45:58Z-
dc.date.issued2015
dc.identifier.citationJournal of Theoretical Biologyen_US
dc.identifier.citation367en_US
dc.identifier.citationDey, S.; Goswarni, B.; Joshi, A., A possible mechanism for the attainment of out-of-phase periodic dynamics in two chaotic subpopulations coupled at low dispersal rate. J. Theor. Biol. 2015, 367, 100-110.en_US
dc.identifier.issn0022-5193
dc.identifier.urihttp://hdl.handle.net/10572/1973-
dc.descriptionRestricted accessen_US
dc.description.abstractMuch research in metapopulation dynamics has concentrated on identifying factors that affect coherence in spatially structured systems. In this regard, conditions for the attainment of out-of-phase dynamics have received considerable attention, due to the stabilizing effect of asynchrony on global dynamics. At low to moderate rates of dispersal, two coupled subpopulations with intrinsically chaotic dynamics tend to go out-of-phase with one another and also become periodic in their dynamics. The onset of out-of-phase dynamics and periodicity typically coincide. Here, we propose a possible mechanism for the onset of out-of-phase dynamics, and also the stabilization of chaos to periodicity, in two coupled subpopulations with intrinsically chaotic dynamics. We suggest that the onset of out-of-phase dynamics is due to the propensity of chaotic subpopulations governed by a steep, single-humped one-dimensional population growth model to repeatedly reach low subpopulation sizes that are close to a value N-t=A (A not equal equilibrium population size, K) for which Nt+1=K. Subpopulations with very similar low sizes, but on opposite sides of A, will become out-of-phase in the next generation, as they will end up at sizes on opposite sides of K, resulting in positive growth for one subpopulation and negative growth for the other. The key to the stabilization of out-of-phase periodic dynamics in this mechanism is the net effect of dispersal placing upper and lower bounds to subpopulation size in the two coupled subpopulations, once they have become out-of-phase. We tested various components of this proposed mechanism by simulations using the Ricker model, and the results of the simulations are consistent with predictions from the hypothesized mechanism. Similar results were also obtained using the logistic and Hassell models, and with the Ricker model incorporating the possibility of extinction, suggesting that the proposed mechanism could be key to the attainment and maintenance of out-of-phase periodicity in two-patch metapopulations where each patch has local dynamics governed by a single-humped population growth model. (C) 2014 Elsevier Ltd. All rights reserved.en_US
dc.description.uri1095-8541en_US
dc.description.urihttp://dx.doi.org/10.1016/j.jtbi.2014.11.028en_US
dc.language.isoEnglishen_US
dc.publisherAcademic Press Ltd- Elsevier Science Ltden_US
dc.rights?Academic Press Ltd- Elsevier Science Ltd, 2015en_US
dc.subjectBiologyen_US
dc.subjectMathematical & Computational Biologyen_US
dc.subjectMetapopulationen_US
dc.subjectPopulation growth modelsen_US
dc.subjectExtinctionen_US
dc.subjectStabilityen_US
dc.subjectChaosen_US
dc.subjectSimple Population-Modelsen_US
dc.subjectMetapopulationsen_US
dc.subjectImmigrationen_US
dc.subjectExtinctionen_US
dc.subjectSynchronyen_US
dc.subjectPatternsen_US
dc.subjectStabilityen_US
dc.subjectBehavioren_US
dc.subjectSystemsen_US
dc.titleA possible mechanism for the attainment of out-of-phase periodic dynamics in two chaotic subpopulations coupled at low dispersal rateen_US
dc.typeArticleen_US
Appears in Collections:Research Articles (Amitabh Joshi)

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