Imposing Connectivity Constraints in Forest Planning Models
暂无分享,去创建一个
Miguel Constantino | Juan Pablo Vielma | Andrés Weintraub | Marcos Goycoolea | Rodolfo Carvajal | A. Weintraub | M. Constantino | Rodolfo Carvajal | M. Goycoolea | J. Vielma
[1] Jill Bowling,et al. Integrating Forest Protection, Management and Restoration at a Landscape Scale , 2004 .
[2] Francisco Barahona,et al. Harvest Scheduling Subject to Maximum Area Restrictions: Exploring Exact Approaches , 2005, Oper. Res..
[3] Xin-She Yang,et al. Introduction to Algorithms , 2021, Nature-Inspired Optimization Algorithms.
[4] Marc E. McDill,et al. Harvest Scheduling with Area-Based Adjacency Constraints , 2002, Forest Science.
[5] Marc E. McDill,et al. Promoting Large, Compact Mature Forest Patches in Harvest Scheduling Models , 2008 .
[6] Hayri Önal,et al. Optimal Selection of a Connected Reserve Network , 2006, Oper. Res..
[7] Paolo Toth,et al. Integration of AI and OR Techniques in Constraint Programming for Combinatorial Optimization Problems, 7th International Conference, CPAIOR 2010, Bologna, Italy, June 14-18, 2010. Proceedings , 2010, CPAIOR.
[8] John Sessions,et al. Solving for Habitat Connections as a Steiner Network Problem , 1992 .
[9] J A Heesterbeek,et al. On optimal size and number of reserves for metapopulation persistence. , 2000, Journal of theoretical biology.
[10] Karin Öhman,et al. Incorporating aspects of habitat fragmentation into long-term forest planning using mixed integer programming , 2008 .
[11] Marc E. McDill,et al. Finding the Efficient Frontier of a Bi-Criteria, Spatially Explicit, Harvest Scheduling Problem , 2006, Forest Science.
[12] Karin Öhman,et al. Creating continuous areas of old forest in long- term forest planning , 2000 .
[13] Alexandre Salles da Cunha,et al. A relax-and-cut algorithm for the prize-collecting Steiner problem in graphs , 2009, Discret. Appl. Math..
[14] Bistra N. Dilkina,et al. Solving Connected Subgraph Problems in Wildlife Conservation , 2010, CPAIOR.
[15] Jamie B. Kirkpatrick,et al. An iterative method for establishing priorities for the selection of nature reserves: An example from Tasmania , 1983 .
[16] Justin C. Williams. A Zero-One Programming Model for Contiguous Land Acquisition , 2002 .
[17] P. Ciais,et al. Old-growth forests as global carbon sinks , 2008, Nature.
[18] Juan Pablo Vielma,et al. Improving computational capabilities for addressing volume constraints in forest harvest scheduling problems , 2007, Eur. J. Oper. Res..
[19] Bernard G. Halterman,et al. Integrating timber and wildlife management planning , 1973 .
[20] Marc E. McDill,et al. Can mature patch constraints mitigate the fragmenting effects of harvest opening size restrictions , 2003 .
[21] Miguel Constantino,et al. A New Mixed-Integer Programming Model for Harvest Scheduling Subject to Maximum Area Restrictions , 2008, Oper. Res..
[22] Marc E. McDill,et al. A mixed-integer formulation of the minimum patch size problem , 2003 .
[23] Karin Öhman,et al. Reducing forest fragmentation in long-term forest planning by using the shape index , 2005 .
[24] Abdel Lisser,et al. Integer linear models with a polynomial number of variables and constraints for some classical combinatorial optimization problems , 2003 .
[25] J. Orestes Cerdeira,et al. Connectivity in priority area selection for conservation , 2005 .
[26] Thomas H. Cormen,et al. Introduction to algorithms [2nd ed.] , 2001 .
[27] Charles ReVelle,et al. Central Facilities Location , 2010 .
[28] George L. Nemhauser,et al. Handbooks in operations research and management science , 1989 .
[29] D. Earn,et al. Coherence and conservation. , 2000, Science.
[30] Juan Pablo Vielma,et al. Evaluating approaches for solving the area restriction model in harvest scheduling. , 2009 .
[31] T. Crow,et al. Simulating Spatial and Temporal Context of Forest Management Using Hypothetical Landscapes , 1998, Environmental management.
[32] Peter Eades,et al. On Optimal Trees , 1981, J. Algorithms.
[33] Justin C. Williams,et al. Reserve assemblage of critical areas: A zero-one programming approach , 1998 .
[34] Takeshi Shirabe,et al. A Model of Contiguity for Spatial Unit Allocation , 2005 .
[35] David B. Lindenmayer,et al. Re-evaluation of forest biomass carbon stocks and lessons from the world's most carbon-dense forests , 2009, Proceedings of the National Academy of Sciences.
[36] Sándor F. Tóth,et al. Modeling Timber and Non-timber Trade-offs in Spatially-explicit Forest Planning , 2005 .
[37] Roberto Cordone,et al. An exact algorithm for the node weighted Steiner tree problem , 2006, 4OR.
[38] Mauricio G. C. Resende,et al. Strong lower bounds for the prize collecting Steiner problem in graphs , 2004, Discret. Appl. Math..
[39] Miguel Constantino,et al. A column generation approach for solving a non-temporal forest harvest model with spatial structure constraints , 2005, Eur. J. Oper. Res..
[40] G. Nemhauser,et al. Optimal Political Districting by Implicit Enumeration Techniques , 1970 .
[41] Matteo Fischetti,et al. An Algorithmic Framework for the Exact Solution of the Prize-Collecting Steiner Tree Problem , 2006, Math. Program..
[42] Justin C. Williams,et al. Delineating protected wildlife corridors with multi‐objective programming , 1998 .
[43] Alan T. Murray. Spatial restrictions in harvest scheduling , 1999 .
[44] Arie Segev,et al. The node-weighted steiner tree problem , 1987, Networks.
[45] Hayri Önal,et al. Incorporating spatial criteria in optimum reserve network selection , 2002, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[46] 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.
[47] Armin Fügenschuh,et al. Integer linear programming models for topology optimization in sheet metal design , 2008, Math. Methods Oper. Res..
[48] Laurence A. Wolsey,et al. Integer and Combinatorial Optimization , 1988 .
[49] Charles S. ReVelle,et al. Spatial attributes and reserve design models: A review , 2005 .
[50] L. Wolsey,et al. Chapter 9 Optimal trees , 1995 .
[51] Felipe Caro,et al. A 2-Opt Tabu Search Procedure for the Multiperiod Forest Harvesting Problem with Adjacency, Greenup, Old Growth, and Even Flow Constraints , 2003, Forest Science.
[52] J. K. Gilless,et al. Economic and fragmentation effects of clearcut restrictions , 1998 .
[53] R. Kipp Martin,et al. Using separation algorithms to generate mixed integer model reformulations , 1991, Oper. Res. Lett..