An interactive procedure using domination cones for bicriterion shortest path problems
暂无分享,去创建一个
[1] Michael D. Intriligator,et al. Mathematical optimization and economic theory , 1971 .
[2] R. Benayoun,et al. Linear programming with multiple objective functions: Step method (stem) , 1971, Math. Program..
[3] Arthur M. Geoffrion,et al. An Interactive Approach for Multi-Criterion Optimization, with an Application to the Operation of an Academic Department , 1972 .
[4] G. Leitmann,et al. Compromise Solutions, Domination Structures, and Salukvadze’s Solution , 1974 .
[5] F. Glover,et al. A computational analysis of alternative algorithms and labeling techniques for finding shortest path trees , 1979, Networks.
[6] R. Soland. MULTICRITERIA OPTIMIZATION: A GENERAL CHARACTERIZATION OF EFFICIENT SOLUTIONS* , 1979 .
[7] Pierre Hansen,et al. Bicriterion Path Problems , 1980 .
[8] Sowmyanarayanan Sadagopan,et al. Interactive solution of bi‐criteria mathematical programs , 1982 .
[9] D. J. White,et al. The set of efficient solutions for multiple objective shortest path problems , 1982, Comput. Oper. Res..
[10] S. Zionts,et al. Solving the Discrete Multiple Criteria Problem using Convex Cones , 1984 .
[11] M. I. Henig. The shortest path problem with two objective functions , 1986 .
[12] R. Soland,et al. An interactive branch-and-bound algorithm for multiple criteria optimization , 1986 .
[13] Arthur Warburton,et al. Approximation of Pareto Optima in Multiple-Objective, Shortest-Path Problems , 1987, Oper. Res..
[14] S. Zionts,et al. Preference structure representation using convex cones in multicriteria integer programming , 1989 .