Optimal networks of nature reserves can be found through eigenvalue perturbation theory of the connectivity matrix

被引:50
作者
Jacobi, Martin Nilsson [1 ]
Jonsson, Per R. [2 ]
机构
[1] Chalmers Univ Technol, Complex Syst Grp, Environm & Energy Dept, SE-41296 Gothenburg, Sweden
[2] Univ Gothenburg, Dept Marine Ecol, Tjarno Marine Biol Lab, SE-45296 Stromstad, Sweden
基金
瑞典研究理事会;
关键词
connectivity; conservation; dispersal; eigenvalue perturbation theory; networks; protected areas; POPULATION CONNECTIVITY; RECRUITMENT LIMITATION; LARVAL DISPERSAL; GRAPH-THEORY; MARINE; PERSISTENCE; DYNAMICS; CONSERVATION; MODEL; SINKS;
D O I
10.1890/10-0915.1
中图分类号
Q14 [生态学(生物生态学)];
学科分类号
071012 ; 0713 ;
摘要
Conservation and management of natural resources and biodiversity need improved criteria to select functional networks of protected areas. The connectivity within networks due to dispersal is rarely considered, partly because it is unclear how connectivity information can be included in the selection of protected areas. We present a novel and general method that applies eigenvalue perturbation theory (EPT) to select optimum networks of protected areas based on connectivity. At low population densities, characteristic of threatened populations, this procedure selects networks that maximize the growth rate of the overall network. This method offers an improved link between connectivity and metapopulation dynamics. Our framework is applied to connectivities estimated for marine larvae and demonstrates that, for open populations, the best strategy is to protect areas acting as both strong donors and recipients of recruits. It should be possible to implement an EPT framework for connectivity analysis into existing holistic tools for design of protected areas.
引用
收藏
页码:1861 / 1870
页数:10
相关论文
共 61 条
[1]   Googling Food Webs: Can an Eigenvector Measure Species' Importance for Coextinctions? [J].
Allesina, Stefano ;
Pascual, Mercedes .
PLOS COMPUTATIONAL BIOLOGY, 2009, 5 (09)
[2]   Connectivity, biodiversity conservation and the design of marine reserve networks for coral reefs [J].
Almany, G. R. ;
Connolly, S. R. ;
Heath, D. D. ;
Hogan, J. D. ;
Jones, G. P. ;
McCook, L. J. ;
Mills, M. ;
Pressey, R. L. ;
Williamson, D. H. .
CORAL REEFS, 2009, 28 (02) :339-351
[3]  
Armsworth PR, 2002, ECOLOGY, V83, P1092, DOI 10.1890/0012-9658(2002)083[1092:RLPRAL]2.0.CO
[4]  
2
[5]   Paternity analysis of pollen-mediated gene flow for Fraxinus excelsior L. in a chronically fragmented landscape [J].
Bacles, C. F. E. ;
Ennos, R. A. .
HEREDITY, 2008, 101 (04) :368-380
[6]   Larval dispersal reveals regional sources and sinks in the Great Barrier Reef [J].
Bode, M ;
Bode, L ;
Armsworth, PR .
MARINE ECOLOGY PROGRESS SERIES, 2006, 308 :17-25
[7]   Transoceanic migration, spatial dynamics, and population linkages of white sharks [J].
Bonfil, R ;
Meyer, M ;
Scholl, MC ;
Johnson, R ;
O'Brien, S ;
Oosthuizen, H ;
Swanson, S ;
Kotze, D ;
Paterson, M .
SCIENCE, 2005, 310 (5745) :100-103
[8]   Connectivity and resilience of coral reef metapopulations in marine protected areas: matching empirical efforts to predictive needs [J].
Botsford, L. W. ;
White, J. W. ;
Coffroth, M. -A. ;
Paris, C. B. ;
Planes, S. ;
Shearer, T. L. ;
Thorrold, S. R. ;
Jones, G. P. .
CORAL REEFS, 2009, 28 (02) :327-337
[9]   Recruitment and the local dynamics of open marine populations [J].
Caley, MJ ;
Carr, MH ;
Hixon, MA ;
Hughes, TP ;
Jones, GP ;
Menge, BA .
ANNUAL REVIEW OF ECOLOGY AND SYSTEMATICS, 1996, 27 :477-500
[10]   LANDSCAPE GRAPHS - ECOLOGICAL MODELING WITH GRAPH-THEORY TO DETECT CONFIGURATIONS COMMON TO DIVERSE LANDSCAPES [J].
CANTWELL, MD ;
FORMAN, RTT .
LANDSCAPE ECOLOGY, 1993, 8 (04) :239-255