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Probabilistic Model-Based Multistep Crossover for Genetic Programming

机译:基于概率模型的遗传算法多步交叉

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Deterministic Multistep crossover fusion (dMSXF) is one of promising crossover methods of a tree-based genetic programming. dMSXF performs a multistep local search from a parent in the direction approaching the other parent. In the local search, neighborhood solutions are generated by operators based on a replacement, an insertion and a deletion of nodes to combine both parents' small trait step by step. Due to this mechanism, dMSXF can generate a wide variety of solution between parents. However, some random nodes are inserted or deleted in the solution at each step of the local search to satisfy constraints, which sometimes cause the generation of undesirable neighborhood solutions. In this paper, we introduce a probabilistic model constructed by the search information to the generation of neighborhood solutions in order to improve the search efficiency of dMSXF. The search performance of the proposed method is evaluated on symbolic regression problems and the Santa Fe Trail problem.
机译:确定性多步交叉融合(DMSXF)是基于树的遗传编程的有希望的交叉方法之一。 DMSXF在接近另一个父级的方向上从父级执行多步本地搜索。在本地搜索中,通过基于替换,插入和删除节点的替换来由互联网删除来生成邻域解决方案以将父母的小特征逐步结合。由于这种机制,DMSXF可以在父母之间产生各种各样的解决方案。然而,在本地搜索的每个步骤的解决方案中插入或删除一些随机节点以满足约束,这有时会导致产生不良邻域解决方案。在本文中,我们介绍了由搜索信息构建的概率模型,以提高DMSXF的搜索效率。所提出的方法的搜索性能是在符号回归问题和Santa FE跟踪问题上进行评估。

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