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A probability model based evolutionary algorithm with priori and posteriori knowledge for multiobjective knapsack problems

机译:基于概率模型的渐象现模型与多目标背包问题的先验和后验知识

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Most evolutionary algorithms utilize the posteriori knowledge learned from the running process to guide the search. It is arguable that the priori knowledge about the problems to tackle can also play an important role in problem solving. To demonstrate the importance of both priori and posteriori knowledge, in this paper, we proposes a decomposition based estimation of distribution algorithm with priori and posteriori knowledge (MEDA/D-PP) to tackle multiobjective knapsack problems (MOKPs). In MEDA/D-PP, an MOKP is decomposed into a number of single objective subproblems and those subproblems are optimized simultaneously. A probability model, which incorporates both priori and posteriori knowledge, is built for each subproblem to sample new trail solutions. The proposed method is applied to a variety of test instances and the experimental results show that the proposed algorithm is promising. It is demonstrated that priori knowledge can improve the search ability of the algorithm and posteriori knowledge is helpful to guide the search.
机译:大多数进化算法利用来自运行过程中学到的后验知识来指导搜索。有关关于解决问题的先验知识也可以在解决问题中发挥重要作用。为了展示先验和后验知识的重要性,在本文中,我们提出了一种基于分解的分解算法与先验和后验知识(MEDA / D-PP)来解决多目标背包问题(Mokps)。在MEDA / D-PP中,MOKP被分解成多个单个目标子问题,同时优化这些子问题。为每个子问题建立先验的概率模型,它是针对每个子问题建立的,以便采样新的路径解决方案。所提出的方法应用于各种测试实例,实验结果表明,所提出的算法是有前途的。结果证明,先验知识可以提高算法的搜索能力,后者知识有助于指导搜索。

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