矛盾性弱约束优化问题中寻找最佳弱约束的二元算法

Meiyi Li, Rong Lv
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引用次数: 3

摘要

矛盾弱约束优化问题在应用领域有很多,但研究很少。求解cwcop的关键之一是寻找最佳弱约束(BWCs),因此提出了在cwcop中寻找最佳弱约束的二值算法(BWCs- ba)。BWCs- ba首先确定BWCs中弱约束的个数,然后利用该个数求解BWCs。由于一般约束优化测试函数不存在弱约束,基于24个知名的基准测试函数,构建了cwcop的1个2-D和5个n-D测试函数,并在其上测试了BWCs-BA的性能。实验结果表明,与现有的一些方法相比,BWCs- ba在找到所有BWCs的同时减少了测试次数。
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The Binary Algorithm for finding the best weak-constraints in contradictory weak-constrained optimization problems
There are many Contradictory Weak-Constrained Optimization Problems (CWCOPs) in the application fields, but rarely researched. One key of solving CWCOPs is finding the Best Weak-Constraints (BWCs), so the Binary Algorithm for finding the BWCs (BWCs-BA) in CWCOPs was proposed. BWCs-BA first determines the number of weak-constraints in BWCs, then uses the number for solving the BWCs. Because the general constrained optimization test functions have no weak-constraint, one 2-D and five n-D (based on 24 well-known benchmark test functions) test functions of CWCOPs were constructed, and the performance of BWCs-BA is tested on them. The experimental results show, compared with some other existing methods, the BWCs-BA reduces the test times while finding all of the BWCs.
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