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A Learning Based Branch and Bound for Maximum Common Subgraph Related Problems

机译:基于学习的分支并绑定了最大常见的子图相关问题

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The performance of a branch-and-bound (BnB) algorithm for maximum common subgraph (MCS) problem and its related problems, like maximum common connected subgraph (MCCS) and induced Subgraph Isomorphism (SI), crucially depends on the branching heuristic. We propose a branching heuristic inspired from reinforcement learning with a goal of reaching a tree leaf as early as possible to greatly reduce the search tree size. Experimental results show that the proposed heuristic consistently and significantly improves the current best BnB algorithm for the MCS, MCCS and SI problems. An analysis is carried out to give insight on why and how reinforcement learning is useful in the new branching heuristic.
机译:用于最大公共子图(MCS)问题的分支和绑定(BNB)算法及其相关问题的性能,如最大公共连接子图(MCC)和诱导的子目称表同样(SI),这是至关重要的,这取决于分支启发式。 我们提出了一种从加强学习的分支启发式启发,目的是尽早到达树叶,以大大减少搜索树大小。 实验结果表明,拟议的启发式始终如一地提高了目前MCS,MCC和SI问题的最佳BNB算法。 进行分析,以了解为什么和加固学习在新的分支启发式中有用。

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