1997
DOI: 10.1098/rspb.1997.0069
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Synchronous dynamics and rates of extinction in spatially structured populations

Abstract: SUMMARYWe explore extinction rates using a spatially arranged set of subpopulations obeying Ricker dynamics. The population system is subjected to dispersal of individuals among the subpopulations as well as to local and global disturbances. We observe a tight positive correlation between global extinction rate and the level of synchrony in dynamics among the subpopulations. Global disturbances and to a lesser extent, migration, are capable of synchronizing the temporal dynamics of the subpopulations over a ra… Show more

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Cited by 390 publications
(371 citation statements)
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“…When single-species populations are coupled spatially, global extinction rate is related to subpopulation synchrony (Heino et al 1997;Palmqvist & Lundberg 1998;Amritkar & Rangarajan 2006). Increasing synchrony between habitat patches increases global ER in a spatially structured population.…”
Section: Discussionmentioning
confidence: 99%
“…When single-species populations are coupled spatially, global extinction rate is related to subpopulation synchrony (Heino et al 1997;Palmqvist & Lundberg 1998;Amritkar & Rangarajan 2006). Increasing synchrony between habitat patches increases global ER in a spatially structured population.…”
Section: Discussionmentioning
confidence: 99%
“…If, in contrast, long-range environmental stochasticity is strong, the independence of local dynamics is diminished, the effective number of (independent) local populations is reduced [3] and metapopulation fluctuations increase, which decreases the probability of long-term survival. While rarely quantified for natural systems, theoretical [4] and laboratory [5] studies have highlighted the importance of spatial variation in growth rate in balancing out population fluctuations at the metapopulation level.…”
Section: Introductionmentioning
confidence: 99%
“…Local population processes and explicit spatial locations may or may not be explicitly modeled. For example, a coupled map lattice is discrete in time and space, has a continuous range of local densities, has nonlinear local population dynamics, and usually includes explicit space (Comins et al, 1992;Allen et al, 1993;Doebeli, 1995;Rohani and Miramontes, 1995;Comins and Hassell, 1996;Ruxton and Doebeli, 1996;Heino et al, 1997). In these models episodes of within-patch reproduction and survival (which may involve multiple species) alternate with dispersal among patches.…”
Section: Introductionmentioning
confidence: 99%