Dispersal connectivity and reserve selection for marine conservation

被引:72
|
作者
Kininmonth, Stuart [1 ,7 ,8 ]
Beger, Maria [7 ,8 ]
Bode, Michael [2 ,7 ,8 ]
Peterson, Eric [3 ]
Adams, Vanessa M. [4 ]
Dorfman, Dan [5 ]
Brumbaugh, Daniel R. [6 ]
Possingham, Hugh P. [7 ,8 ]
机构
[1] Australian Inst Marine Sci, Townsville, Qld 4810, Australia
[2] Univ Melbourne, Appl Environm Decis Anal Grp, Sch Bot, Melbourne, Vic 3010, Australia
[3] Univ Sunshine Coast, Sippy Downs, Qld 4556, Australia
[4] James Cook Univ, Australian Res Council, Ctr Excellence Coral Reef Studies, Townsville, Qld 4811, Australia
[5] NOAA, NOS, NCCOS, CCMA,Biogeog Branch, Silver Spring, MD 20910 USA
[6] Amer Museum Nat Hist, Ctr Biodivers & Conservat, New York, NY 10024 USA
[7] Univ Queensland, Sch Biol Sci, Ctr Ecol, Brisbane, Qld 4072, Australia
[8] Univ Queensland, Commonwealth Res Facil Appl Environm Decis Anal, Brisbane, Qld 4072, Australia
关键词
Marine larvae dispersal; Marine conservation planning; Marine reserves; Connectivity; Marine metapopulation model; PROTECTED AREAS; POPULATION CONNECTIVITY; PROPAGULE DISPERSAL; CORAL; PERSISTENCE; MODEL; NETWORK; FISH; METAPOPULATIONS; DESIGN;
D O I
10.1016/j.ecolmodel.2011.01.012
中图分类号
Q14 [生态学(生物生态学)];
学科分类号
071012 ; 0713 ;
摘要
Although larval dispersal is crucial for the persistence of most marine populations, dispersal connectivity between sites is rarely considered in designing marine protected area networks. In particular the role of structural characteristics (known as topology) for the network of larval dispersal routes in the conservation of metapopulations has not been addressed. To determine reserve site configurations that provide highest persistence values with respect to their connectivity characteristics, we model nine connectivity topological models derived from graph theory in a demographic metapopulation model. We identify reserve site configurations that provide the highest persistence values for each of the metapopulation connectivity models. Except for the minimally connected and fully connected populations, we observed two general 'rules of thumb' for optimising the mean life time for all topological models: firstly place the majority of reserves, so that they are neighbours of each other, on the sites where the number of connections between the populations is highest (hub), secondly when the reserves have occupied the majority of the vertices in the hub, then select another area of high connectivity and repeat. If there are no suitable hubs remaining then distribute the remaining reserves to isolated locations optimising contact with non-reserved sites. (C) 2011 Elsevier B.V. All rights reserved.
引用
收藏
页码:1272 / 1282
页数:11
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