2010
DOI: 10.3354/meps08327
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Population persistence in marine reserve networks: incorporating spatial heterogeneities in larval dispersal

Abstract: ABSTRACT:The relationship between marine reserve design and metapopulation persistence has been analyzed only for cases of spatially homogenous advective-diffusive larval dispersal. However, many coastlines exhibit more complex circulation, such as retention zones in which slower-moving currents shorten dispersal distances and larvae can accumulate. We constructed metapopulation models that incorporated 3 types of spatial variability in dispersal associated with retention zones: (A) reduction of both advective… Show more

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Cited by 120 publications
(158 citation statements)
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References 67 publications
(119 reference statements)
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“…Possible examples include directly transmitted human diseases (i.e., pathologies that are transmitted through airborne or fecal-oral contact), in which the intertwining of mobility and social networks may play a key role in spreading the epidemic, and vector-borne/zoonotic diseases, in which spatial interactions of both host and vector/carrier populations might be relevant. In general, the mathematical framework outlined in this work can be used to approach other (apparently unrelated) topics in spatial and conservation ecology, such as the persistence of populations living in fragmented landscapes (e.g., Casagrandi and Gatto 1999Gatto , 2002Gatto , 2006, advective environments (e.g., Speirs and Gurney 2001;Pachepsky et al 2005), dendritic networks (Campbell Grant et al 2007, and webs of marine protected areas (e.g., White et al 2010;Aiken and Navarrete 2011;Watson et al 2011). In all these cases, in fact, population persistence can be established by properly accounting for the relevant spatial interactions and studying the conditions under which the extinction equilibrium becomes stable or unstable.…”
Section: Discussionmentioning
confidence: 99%
“…Possible examples include directly transmitted human diseases (i.e., pathologies that are transmitted through airborne or fecal-oral contact), in which the intertwining of mobility and social networks may play a key role in spreading the epidemic, and vector-borne/zoonotic diseases, in which spatial interactions of both host and vector/carrier populations might be relevant. In general, the mathematical framework outlined in this work can be used to approach other (apparently unrelated) topics in spatial and conservation ecology, such as the persistence of populations living in fragmented landscapes (e.g., Casagrandi and Gatto 1999Gatto , 2002Gatto , 2006, advective environments (e.g., Speirs and Gurney 2001;Pachepsky et al 2005), dendritic networks (Campbell Grant et al 2007, and webs of marine protected areas (e.g., White et al 2010;Aiken and Navarrete 2011;Watson et al 2011). In all these cases, in fact, population persistence can be established by properly accounting for the relevant spatial interactions and studying the conditions under which the extinction equilibrium becomes stable or unstable.…”
Section: Discussionmentioning
confidence: 99%
“…Their analysis showed how high levels of selfrecruitment could be commonly observed in coral reef landscapes, but did not directly address whether populations would persist at each location. Earlier models have shown how persistence in MPA networks is determined by the combination of patch size, patch spacing, and dispersal distances (Botsford et al 2001, Gerber et al 2005, Moffitt et al 2009, White et al 2010a. These earlier models did not calculate openness because that specific quantity does not arise in the analysis of persistence (Appendix A).…”
Section: What Does Self-recruitment Tell Us?mentioning
confidence: 99%
“…In the context of MPA design, the self-persistence criterion suggests that, to ensure a single MPA is self-persistent, it should be in a location with high enough LEP (survival, fecundity, or both) and LR (local retention) for LEP 3 LR . 1 (White et al 2010a).…”
Section: Persistence In a Network Of Connected Populationsmentioning
confidence: 99%
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