Multi-objective Evolutionary Algorithms for Resource Allocation Problems
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[1] David W. Corne,et al. Approximating the Nondominated Front Using the Pareto Archived Evolution Strategy , 2000, Evolutionary Computation.
[2] David Corne,et al. The Pareto archived evolution strategy: a new baseline algorithm for Pareto multiobjective optimisation , 1999, Proceedings of the 1999 Congress on Evolutionary Computation-CEC99 (Cat. No. 99TH8406).
[3] Yuval Rabani,et al. Linear Programming , 2007, Handbook of Approximation Algorithms and Metaheuristics.
[4] Mahdi Al-Kaisi,et al. Impact of Tillage and Crop Rotation Systems on Soil Carbon Sequestration , 2008 .
[5] Carlos M. Fonseca,et al. Multi-objective evolutionary algorithm for land-use management problem , 2007 .
[6] Carlos M. Fonseca,et al. A Study of Examination Timetabling with Multiobjective Evolutionary Algorithms , 2001 .
[7] L. D. Gaspero,et al. LOCAL SEARCH TECHNIQUES FOR EDUCATIONAL TIMETABLING PROBLEMS , 2001 .
[8] Gilbert Laporte,et al. Recent Developments in Practical Examination Timetabling , 1995, PATAT.
[9] H. Lund. Adaptive Approaches Towards Better GA Performance in Dynamic Fitness Landscapes , 1994 .
[10] Norman L. Lawrie. An integer linear programming model of a school timetabling problem , 1969, Comput. J..
[11] Scott M. Smith,et al. Computer Intensive Methods for Testing Hypotheses: An Introduction , 1989 .
[12] S. Kameshwaran. Algorithms For Piecewise Linear Knapsack Problems With Applications In Electronic Commerce , 2004 .
[13] Tim Fischer,et al. Automated Solution of a Highly Constrained School Timetabling Problem - Preliminary Results , 2001, EvoWorkshops.
[14] Hana Rudová,et al. University Course Timetabling with Soft Constraints , 2002, PATAT.
[15] Stevan Jay Anastasoff,et al. Evolving Mutation Rates for the Self-Optimisation of Genetic Algorithms , 1999, ECAL.
[16] Luca Di Gaspero,et al. Multi-neighbourhood Local Search with Application to Course Timetabling , 2002, PATAT.
[17] Marco Dorigo,et al. Genetic Algorithms and Highly Constrained Problems: The Time-Table Case , 1990, PPSN.
[18] Alon Itai,et al. On the Complexity of Timetable and Multicommodity Flow Problems , 1976, SIAM J. Comput..
[19] Edmund K. Burke,et al. Examination Timetabling in British Universities: A Survey , 1995, PATAT.
[20] Dipti Srinivasan,et al. Automated time table generation using multiple context reasoning for university modules , 2002, Proceedings of the 2002 Congress on Evolutionary Computation. CEC'02 (Cat. No.02TH8600).
[21] Kalyanmoy Deb,et al. A Hybrid Multi-objective Evolutionary Approach to Engineering Shape Design , 2001, EMO.
[22] Fernando G. Lobo,et al. Genetic Land - Modeling land use change using evolutionary algorithms , 2007 .
[23] Peter J. Fleming,et al. Genetic Algorithms for Multiobjective Optimization: FormulationDiscussion and Generalization , 1993, ICGA.
[24] Joshua D. Knowles. A summary-attainment-surface plotting method for visualizing the performance of stochastic multiobjective optimizers , 2005, 5th International Conference on Intelligent Systems Design and Applications (ISDA'05).
[25] Edmund K. Burke,et al. Practice and Theory of Automated Timetabling IV , 2002, Lecture Notes in Computer Science.
[26] Theodor J. Stewart,et al. Using Simulated Annealing and Spatial Goal Programming for Solving a Multi Site Land Use Allocation Problem , 2003, EMO.
[27] Kalyanmoy Deb,et al. Optimization for Engineering Design: Algorithms and Examples , 2004 .
[28] Agostinho Rosa,et al. Two neighbourhood approaches to the timetabling problem , 2004 .
[29] C. Fonseca,et al. GENETIC ALGORITHMS FOR MULTI-OBJECTIVE OPTIMIZATION: FORMULATION, DISCUSSION, AND GENERALIZATION , 1993 .
[30] G. Nemhauser,et al. Integer Programming , 2020 .
[31] Peter J. Fleming,et al. On the Performance Assessment and Comparison of Stochastic Multiobjective Optimizers , 1996, PPSN.
[32] Heinz Mühlenbein,et al. Parallel Genetic Algorithms, Population Genetics, and Combinatorial Optimization , 1989, Parallelism, Learning, Evolution.
[33] Susan Craw,et al. Applying Genetic Algorithms to Multi-Objective Land Use Planning , 2000, GECCO.
[34] Kalyanmoy Deb,et al. Muiltiobjective Optimization Using Nondominated Sorting in Genetic Algorithms , 1994, Evolutionary Computation.
[35] R. Lyndon While,et al. A faster algorithm for calculating hypervolume , 2006, IEEE Transactions on Evolutionary Computation.
[36] Hanan Samet,et al. The Design and Analysis of Spatial Data Structures , 1989 .
[37] Kalyanmoy Deb,et al. Design of optimum cross-sections for load-carrying members using multi-objective evolutionary algorithms , 2005 .
[38] Nathaniel Macon,et al. A Monte Carlo algorithm for assigning students to classes , 1966, CACM.
[39] Ben Paechter,et al. New crossover operators for timetabling with evolutionary algorithms. , 2004 .
[40] N. Unni,et al. Significance of landcover transformations and the fuelwood supply potentials of the biomass in the catchment of an Indian metropolis , 2000 .
[41] Peter Ross,et al. Fast Practical Evolutionary Timetabling , 1994, Evolutionary Computing, AISB Workshop.
[42] Ben Paechter,et al. A local search for the timetabling problem , 2002 .
[43] Carsten Peterson,et al. "Teachers and Classes" with Neural Networks , 1991, Int. J. Neural Syst..
[44] K. Matthews,et al. Applying Genetic Algorithms to Land Use Planning. , 1999 .
[45] Chee-Kit Looi,et al. Neural network methods in combinatorial optimization , 1992, Comput. Oper. Res..
[46] Singiresu S. Rao. Engineering Optimization : Theory and Practice , 2010 .
[47] Antonio Carneiro de Mesquita Filho,et al. Chromosome representation through adjacency matrix in evolutionary circuits synthesis , 2002, Proceedings 2002 NASA/DoD Conference on Evolvable Hardware.
[48] Emile H. L. Aarts,et al. Simulated Annealing: Theory and Applications , 1987, Mathematics and Its Applications.
[49] David Abramson,et al. Constructing school timetables using simulated annealing: sequential and parallel algorithms , 1991 .
[50] Els Ducheyne,et al. Multiple objective forest management using GIS and genetic optimisation techniques , 2003 .
[51] Weixiong Zhang,et al. Modeling and Solving a Resource Allocation Problem with Soft Constraint Techniques , 2002 .
[52] Sanja Petrovic,et al. An Introduction to Multiobjective Metaheuristics for Scheduling and Timetabling , 2004, Metaheuristics for Multiobjective Optimisation.
[53] Calvin C. Gotlieb,et al. The Construction of Class-Teacher Time-Tables , 1962, IFIP Congress.
[54] Lothar Thiele,et al. Multiobjective evolutionary algorithms: a comparative case study and the strength Pareto approach , 1999, IEEE Trans. Evol. Comput..
[55] Carsten Peterson,et al. Complex Scheduling with Potts Neural Networks , 1992, Neural Computation.
[56] Keith R McCloy,et al. Resource management information systems : process and practice , 1995 .
[57] David R. Anderson,et al. Mathematical Programming for Natural Resource Management , 1985 .
[58] Kalyanmoy Deb,et al. Multi-objective optimization using evolutionary algorithms , 2001, Wiley-Interscience series in systems and optimization.
[59] David E. Goldberg,et al. A niched Pareto genetic algorithm for multiobjective optimization , 1994, Proceedings of the First IEEE Conference on Evolutionary Computation. IEEE World Congress on Computational Intelligence.
[60] E. A. Akkoyunlu. A Linear Algorithm for Computing the Optimum University Timetable , 1973, Comput. J..
[61] James E. Ellis,et al. Climate Patterns and Land-Use Practices in the Dry Zones of Africa , 1994 .
[62] Suruchi Bhadwal,et al. Carbon sequestration estimates for forestry options under different land-use scenarios in india , 2002 .
[63] Luiz Antonio Nogueira Lorena,et al. A Constructive Evolutionary Approach to School Timetabling , 2001, EvoWorkshops.
[64] Toshihide Ibaraki,et al. Resource allocation problems - algorithmic approaches , 1988, MIT Press series in the foundations of computing.
[65] Ender Özcan,et al. An Empirical Investigation on Memes, Self-generation and Nurse Rostering , 2006 .
[66] P. Sánchez,et al. Properties and Management of Soils in the Tropics , 1977 .
[67] Carlos M. Fonseca,et al. An Improved Dimension-Sweep Algorithm for the Hypervolume Indicator , 2006, 2006 IEEE International Conference on Evolutionary Computation.
[68] D. Costa,et al. A tabu search algorithm for computing an operational timetable , 1994 .
[69] Alexander Schrijver,et al. Theory of linear and integer programming , 1986, Wiley-Interscience series in discrete mathematics and optimization.
[70] Mahdi Al-Kaisi,et al. Impact of Tillage and Crop Rotation Systems on Carbon Sequestration , 2001 .
[71] K. Deb. An Efficient Constraint Handling Method for Genetic Algorithms , 2000 .
[72] Luca Di Gaspero,et al. A Multineighbourhood Local Search Solver for the Timetabling Competition TTComp 2002 , 2004 .
[73] Roberto Piola. Evolutionary solutions to a highly constrained combinatorial problem , 1994, Proceedings of the First IEEE Conference on Evolutionary Computation. IEEE World Congress on Computational Intelligence.
[74] Jasbir S. Arora,et al. Introduction to Optimum Design , 1988 .
[75] Jeffrey H. Kingston,et al. The Complexity of Timetable Construction Problems , 1995, PATAT.
[76] Kalyanmoy Deb,et al. Multi-Objective Evolutionary Algorithm for University Class Timetabling Problem , 2007, Evolutionary Scheduling.
[77] Theodor J. Stewart,et al. A genetic algorithm approach to multiobjective land use planning , 2004, Comput. Oper. Res..
[78] Bernhard Sendhoff,et al. A new approach to dynamics analysis of genetic algorithms without selection , 2005, 2005 IEEE Congress on Evolutionary Computation.
[79] Margarida Vaz Pato,et al. A Multiobjective Genetic Algorithm for the Class/Teacher Timetabling Problem , 2000, PATAT.
[80] Peter L. Bartlett,et al. Neural Network Learning - Theoretical Foundations , 1999 .
[81] Patrick D. Surry,et al. Formal Memetic Algorithms , 1994, Evolutionary Computing, AISB Workshop.
[82] Ben Paechter,et al. A Comparison of the Performance of Different Metaheuristics on the Timetabling Problem , 2002, PATAT.
[83] Shuguang Liu,et al. Carbon dynamics and land-use choices: building a regional-scale multidisciplinary model. , 2003, Journal of environmental management.
[84] Shuguang Liu,et al. SPATIAL-TEMPORAL CARBON SEQUESTRATION UNDER LAND USE AND LAND COVER CHANGE , 2004 .
[85] Jared M. Diamond,et al. THE ISLAND DILEMMA: LESSONS OF MODERN BIOGEOGRAPHIC STUDIES FOR THE DESIGN OF NATURAL RESERVES , 1975 .
[86] David E. Goldberg,et al. Genetic Algorithms in Search Optimization and Machine Learning , 1988 .
[87] Hsiao-Lan Fang,et al. Genetic algorithms in timetabling and scheduling , 1995 .
[88] John Tartar,et al. Graph coloring conditions for the existence of solutions to the timetable problem , 1974, CACM.
[89] Ben Paechter,et al. An hyperheuristic approach to course timetabling problem using an evolutionary algorithm , .
[90] Hugh M. Cartwright,et al. The Application of the Genetic Algorithm to Two-Dimensional Strings: The Source Apportionment Problem , 1993, ICGA.
[91] H. M. Steven,et al. Forest Management , 2020, Nature.
[92] K. Matthews,et al. Implementation of a spatial decision support system for rural land use planning: integrating GIS and environmental models with search and optimisation algorithms , 1999 .
[93] Susan Craw,et al. Implementation of a spatial decision support system for rural land use planning: integrating geographic information system and environmental models with search and optimisation algorithms , 1999 .
[94] Andrea Schaerf,et al. REPORT RAPPORT , 2022 .
[95] Aravind Srinivasan,et al. Innovization: innovating design principles through optimization , 2006, GECCO.
[96] Margarida Vaz Pato,et al. A comparison of discrete and continuous neural network approaches to solve the class/teacher timetabling problem , 2004, Eur. J. Oper. Res..
[97] G. Chartrand. Introductory Graph Theory , 1984 .
[98] Edmund K. Burke,et al. Specialised Recombinative Operators for Timetabling Problems , 1995, Evolutionary Computing, AISB Workshop.
[99] Kenneth Steiglitz,et al. Combinatorial Optimization: Algorithms and Complexity , 1981 .
[100] Unfccc. Kyoto Protocol to the United Nations Framework Convention on Climate Change , 1997 .
[101] David Abramson,et al. A PARALLEL GENETIC ALGORITHM FOR SOLVING THE SCHOOL TIMETABLING PROBLEM , 1992 .
[102] Jim Smith,et al. Self adaptation of mutation rates in a steady state genetic algorithm , 1996, Proceedings of IEEE International Conference on Evolutionary Computation.
[103] D. de Werra. Construction of School Timetables by Flow Methods. , 1971 .
[104] Ben Paechter,et al. A GA Evolving Instructions for a Timetable Builder , 2002 .
[105] Kalyanmoy Deb,et al. A fast and elitist multiobjective genetic algorithm: NSGA-II , 2002, IEEE Trans. Evol. Comput..
[106] Andrea Schaerf,et al. A Survey of Automated Timetabling , 1999, Artificial Intelligence Review.
[107] Efthymios Housos,et al. An integer programming formulation for a case study in university timetabling , 2004, Eur. J. Oper. Res..
[108] Shuguang Liu,et al. Modeling carbon dynamics in vegetation and soil under the impact of soil erosion and deposition , 2003 .
[109] A. Tripathy. School Timetabling---A Case in Large Binary Integer Linear Programming , 1984 .
[110] Susan Craw,et al. Using soft-systems methods to evaluate the outputs from multi-objective land use planning tools , 2002 .
[111] Paul W. Fieguth,et al. Forest structure optimization using evolutionary programming and landscape ecology metrics , 2005, Eur. J. Oper. Res..
[112] Tommy R. Jensen,et al. Graph Coloring Problems , 1994 .