Genetic algorithm for non-linear mixed integer programming problems and its applications
Computers and Industrial Engineering
A Note on Reducing the Number of Variables in IntegerProgramming Problems
Computational Optimization and Applications
Application of an heuristic procedure to solve mixed-integer programming problems
Proceedings of the 21st international conference on Computers and industrial engineering
Scheduling grouped jobs on single machine with genetic algorithm
Computers and Industrial Engineering - Special issue on computational intelligence for industrial engineering
Multi-product planning and scheduling using genetic algorithm approach
Computers and Industrial Engineering
Fuzzy Sets and Systems - Theme: Decision and optimization
Evolutionary Computation
An approximate dynamic programming approach to convex quadratic knapsack problems
Computers and Operations Research
Search space division in GAs using phenotypic properties
Information Sciences: an International Journal
A class of rough multiple objective programming and its application to solid transportation problem
Information Sciences: an International Journal
A modified shuffled frog leaping algorithm with genetic mutation for combinatorial optimization
ICCCI'12 Proceedings of the 4th international conference on Computational Collective Intelligence: technologies and applications - Volume Part II
Generalized quadratic multiple knapsack problem and two solution approaches
Computers and Operations Research
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To effectively reduce the dimensionality of search space, this paper proposes a variable-grouping based genetic algorithm (VGGA) for large-scale integer programming problems (IPs). The VGGA first groups IP's decision variables based on the optimal solution to the IP's continuous relaxation problem, and then applies a standard genetic algorithm (GA) to the subproblem for each group of variables. We compare the VGGA with the standard GA and GAs based on even variable-grouping by applying them to solve randomly generated convex quadratic knapsack problems and integer knapsack problems. Numerical results suggest that the VGGA is superior to the standard GA and GAs based on even variable-grouping both on computation time and solution quality.