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A Constraint Partitioning Method Based on Minimax Strategy for Constrained Multiobjective Optimization Problems

机译:基于MIMIMAX策略的约束分区方法,用于约束多目标优化问题

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Constrained multiobjective optimization problem (CMOP) is an important research topic in the field of evolutionary computation. In terms of constraint handling, most of the existing evolutionary algorithms consider more about the proportion of infeasible solutions in population, but less concern about the distribution of infeasible solutions. Therefore, we propose a constraint partitioning method based on minimax strategy (CPM/MS) to solve CMOP. Firstly, we analyze the impact of the distribution of infeasible solutions on selecting solutions and give a preconditioning method for infeasible solutions. Secondly, we divide the preconditioned solutions into different regions by minimax strategy. Finally, we update individuals based on feasibility criteria method in each region. The effectiveness of CPM/MS algorithm is extensively evaluated on a suite of 10 bound-constrained numerical optimization problems, where the results show that CPM/MS algorithm is able to obtain considerably better fronts for some of the problems compared with some the state-of-the-art multiobjective evolutionary algorithms.
机译:受限的多目标优化问题(CMOP)是进化计算领域的重要研究主题。在限制处理方面,大多数现有的进化算法考虑更多关于人口中不可行的解决方案的比例,但对不可行解决方案的分布不太关注。因此,我们提出了一种基于MIMIMAX策略(CPM / MS)来解决CMOP的约束分区方法。首先,我们分析了对选择解决方案的不可行解决方案分布的影响,并提供了一种不可行的解决方案的预处理方法。其次,我们通过最小策略将预处理的解决方案分为不同地区。最后,我们根据每个区域的可行性标准方法更新个人。在10个约束约束的数值优化问题的套件上广泛评估CPM / MS算法的有效性,结果表明,与一些状态相比,结果表明CPM / MS算法能够为某些问题获得相当更好的前端 - 艺术多目标进化算法。

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