Optimal design of compact and functionally contiguous conservation management areas
暂无分享,去创建一个
James D. Westervelt | Hayri Önal | Yicheng Wang | Sahan T. M. Dissanayake | Yicheng Wang | Hayri Önal | J. Westervelt | S. Dissanayake
[1] Atte Moilanen,et al. Connectivity, Probabilities and Persistence: Comparing Reserve Selection Strategies , 2006, Biodiversity & Conservation.
[2] Hayri Önal,et al. Designing a connected nature reserve using a network flow theory approach , 2013 .
[3] J. Gamarra,et al. Metapopulation Ecology , 2007 .
[4] Hayri Önal,et al. Incorporating spatial criteria in optimum reserve network selection , 2002, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[5] Hayri Önal,et al. Selection of a minimum–boundary reserve network using integer programming , 2003, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[6] Hayri Önal,et al. Designing a conservation reserve network with minimal fragmentation: A linear integer programming approach , 2005 .
[7] Erik Matthysen,et al. The application of 'least-cost' modelling as a functional landscape model , 2003 .
[8] Jamie B. Kirkpatrick,et al. An iterative method for establishing priorities for the selection of nature reserves: An example from Tasmania , 1983 .
[9] George A. McLachlan,et al. Threatened and Endangered Species , 2002 .
[10] John W. Hearne,et al. A new method to solve the fully connected Reserve Network Design Problem , 2013, Eur. J. Oper. Res..
[11] H. Possingham,et al. Spatial conservation prioritization: Quantitative methods and computational tools , 2009 .
[12] Kevin McGarigal,et al. Estimating landscape resistance to movement: a review , 2012, Landscape Ecology.
[13] Les G. Underhill,et al. Optimal and suboptimal reserve selection algorithms , 1994 .
[14] B. Stein,et al. Federal Lands and Endangered Species: The Role of Military and Other Federal Lands in Sustaining Biodiversity , 2008 .
[15] Lenore Fahrig,et al. Connectivity Conservation: Landscape connectivity: a return to the basics , 2006 .
[16] Edsger W. Dijkstra,et al. A note on two problems in connexion with graphs , 1959, Numerische Mathematik.
[17] Hayri Önal,et al. Designing connected nature reserve networks using a graph theory approach , 2011 .
[18] Hugh P. Possingham,et al. Effectiveness of alternative heuristic algorithms for identifying indicative minimum requirements for conservation reserves , 1997 .
[19] Miguel Constantino,et al. Imposing Connectivity Constraints in Forest Planning Models , 2013, Oper. Res..
[20] Robert G. Haight,et al. Integer programming methods for reserve selection and design , 2009 .
[21] K. D. Rothley,et al. DESIGNING BIORESERVE NETWORKS TO SATISFY MULTIPLE, CONFLICTING DEMANDS , 1999 .
[22] Richard L. Church,et al. Reserve selection as a maximal covering location problem , 1996 .
[23] R. Haight,et al. Prioritizing conservation targets in a rapidly urbanizing landscape , 2009 .
[24] Richard L. Church,et al. Contiguity Constraints for Single‐Region Site Search Problems , 2010 .
[25] C. Flather,et al. Species endangerment patterns in the United States , 1994 .
[26] Naiara Pinto,et al. Beyond the least-cost path: evaluating corridor redundancy using a graph-theoretic approach , 2009, Landscape Ecology.
[27] Justin C. Williams,et al. Optimal reserve site selection with distance requirements , 2008, Comput. Oper. Res..
[28] Hayri Önal,et al. A graph theory approach for designing conservation reserve networks with minimal fragmentation , 2008 .
[29] Stephanie A. Snyder,et al. Restoring habitat corridors in fragmented landscapes using optimization and percolation models , 2005 .
[30] Marc E. McDill,et al. Promoting Large, Compact Mature Forest Patches in Harvest Scheduling Models , 2008 .
[31] R. Haight,et al. Habitat Acquisition Strategies for Grassland Birds in an Urbanizing Landscape , 2007, Environmental management.
[32] Michael S. Knowles,et al. Threatened and endangered species geography: characteristics of hot spots in the conterminous United States , 1998 .
[33] Hayri Önal,et al. Optimal Selection of a Connected Reserve Network , 2006, Oper. Res..
[34] Marc Bélisle,et al. MEASURING LANDSCAPE CONNECTIVITY: THE CHALLENGE OF BEHAVIORAL LANDSCAPE ECOLOGY , 2005 .
[35] K. D. Cocks,et al. Using mathematical programming to address the multiple reserve selection problem: An example from the Eyre Peninsula, South Australia , 1989 .
[36] S. Polasky,et al. Selecting Biological Reserves Cost-Effectively: An Application to Terrestrial Vertebrate Conservation in Oregon , 2001, Land Economics.
[37] Charles ReVelle,et al. Binary Logic Solutions to a Class of Location Problem , 2010 .
[38] John Sessions,et al. Economic and Spatial Impacts of an Existing Reserve Network on Future Augmentation , 2002 .
[39] Taku Kadoya,et al. Assessing functional connectivity using empirical data , 2008, Population Ecology.
[40] C. Revelle,et al. A 0–1 Programming Approach to Delineating Protected Reserves , 1996 .
[41] L. Fahrig,et al. On the usage and measurement of landscape connectivity , 2000 .
[42] Richard L. Church,et al. The maximal covering location problem , 1974 .
[43] R. A. Zemlin,et al. Integer Programming Formulation of Traveling Salesman Problems , 1960, JACM.
[44] Charles S. ReVelle,et al. Spatial attributes and reserve design models: A review , 2005 .
[45] Todd K. BenDor,et al. Simulating population variation and movement within fragmented landscapes: an application to the gopher tortoise (Gopherus polyphemus). , 2009 .
[46] David J. Tazik,et al. US army land condition-trend analysis (LCTA) program , 1992 .
[47] Vladimir Marianov,et al. Selecting compact habitat reserves for species with differential habitat size needs , 2008, Comput. Oper. Res..
[48] Timothy H. Keitt,et al. Landscape connectivity: A conservation application of graph theory , 2000 .
[49] A. Zoltners,et al. Sales Territory Alignment: A Review and Model , 1983 .
[50] Atte Moilanen,et al. On the use of connectivity measures in spatial ecology , 2001 .
[51] Atte Moilanen,et al. METAPOPULATION DYNAMICS: EFFECTS OF HABITAT QUALITY AND LANDSCAPE STRUCTURE , 1998 .
[52] Justin C. Williams,et al. Delineating protected wildlife corridors with multi‐objective programming , 1998 .
[53] R L Pressey,et al. Beyond opportunism: Key principles for systematic reserve selection. , 1993, Trends in ecology & evolution.
[54] Robert A. Briers,et al. Incorporating connectivity into reserve selection procedures , 2002 .
[55] Timothy H. Keitt,et al. LANDSCAPE CONNECTIVITY: A GRAPH‐THEORETIC PERSPECTIVE , 2001 .
[56] Jon M. Conrad,et al. Wildlife corridors as a connected subgraph problem , 2012 .
[57] H. Young. Measuring the Compactness of Legislative Districts , 1988 .
[58] Hayri Önal,et al. Site Accessibility And Prioritization Of Nature Reserves , 2007 .
[59] Takeshi Shirabe,et al. A Model of Contiguity for Spatial Unit Allocation , 2005 .
[60] Robert G. Haight,et al. Metropolitan natural area protection to maximize public access and species representation , 2003 .
[61] Hayri Önal,et al. Incorporating species relocation in reserve design models: An example from Ft. Benning GA , 2012 .
[62] Charles ReVelle,et al. A multiobjective integer programming model for the land acquisition problem , 1983 .
[63] Charles ReVelle,et al. Applying mathematical programming to reserve selection , 1997 .
[64] Justin C. Williams,et al. Reserve assemblage of critical areas: A zero-one programming approach , 1998 .
[65] L. Fahrig,et al. Connectivity is a vital element of landscape structure , 1993 .
[66] Andrew R. Solow,et al. A note on optimal algorithms for reserve site selection , 1996 .
[67] Shurong Zhou,et al. One large, several medium, or many small? , 2006 .
[68] Richard L. Church,et al. Clustering and Compactness in Reserve Site Selection: An Extension of the Biodiversity Management Area Selection Model , 2003, Forest Science.
[69] S. Andelman,et al. Mathematical Methods for Identifying Representative Reserve Networks , 2000 .
[70] J. Orestes Cerdeira,et al. Connectivity in priority area selection for conservation , 2005 .
[71] J. Orestes Cerdeira,et al. Requiring Connectivity in the Set Covering Problem , 2005, J. Comb. Optim..
[72] Justin C. Williams,et al. A linear‐size zero—one programming model for the minimum spanning tree problem in planar graphs , 2002, Networks.
[73] Thomas R. Etherington,et al. Least-cost path length versus accumulated-cost as connectivity measures , 2013, Landscape Ecology.
[74] Robert G. Haight,et al. Reserve selection with minimum contiguous area restrictions: An application to open space protection planning in suburban Chicago , 2009 .
[75] Richard L. Church,et al. The p-Regions Problem. p-区域问题 , 2011 .
[76] J. Orestes Cerdeira,et al. Species specific connectivity in reserve-network design using graphs , 2010 .