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The Effect of Feasible Region on Imbalanced Problem in Constrained Multi-objective Optimization

机译:约束多目标优化中可行区域对不平衡问题的影响

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The decomposition-based multi-objective evolutionary algorithm, i.e. MOEA/D-M2M, has shown to be an efficient algorithm to solve unconstrained imbalanced multiobjective optimization problems. However, the use in constrained imbalanced multi-objective optimization problems has not been fully explored. In this paper, we study the factors that impact the constrained imbalanced multi-objective optimization problems. To begin with, a series of constrained imbalanced multi-objective optimization problems are constructed. Then three kinds of representative algorithms, i.e. NSGA-II, MOEA/D and MOEA/D-M2M, combined with the constraint domination principle respectively, are utilized to solve them. The experimental results demonstrate that MOEA/D-M2M works better than the other two compared algorithms on constrained imbalanced multi-objective optimization problems in terms of the reliability and stability of finding a set of well distributed non-domination solutions.
机译:基于分解的多目标进化算法,即MOEA / D-M2M,已被证明是解决无约束的不平衡多目标优化问题的有效算法。但是,在约束不平衡的多目标优化问题中的使用尚未得到充分探索。在本文中,我们研究了影响约束不平衡多目标优化问题的因素。首先,构造了一系列受约束的不平衡多目标优化问题。然后分别利用NSGA-II,MOEA / D和MOEA / D-M2M三种代表性算法,结合约束控制原理进行求解。实验结果表明,在寻找一组分布良好的非支配解的可靠性和稳定性方面,MOEA / D-M2M在约束不平衡多目标优化问题上比其他两种比较算法更好。

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