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Efficient and Experimental Meta-heuristics for MAX-SAT Problems

机译:MAX-SAT问题的高效和实验性元启发式

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摘要

Many problems in combinatorial optimization are NP-Hard. This has forced researchers to explore meta-heuristic techniques for dealing with this class of complex problems and finding an acceptable solution in reasonable time. The satisfiability problem, SAT, is studied by a great number of researchers the three last decades. Its wide application to the domain of AI in automatic reasoning and problem solving for instance and other domains like VLSI and graph theory motivates the huge interest shown for this problem. In this paper, tabu search, scatter search, genetic algorithms and memetic evolutionary meta-heuristics are studied for the NP-Complete satisfiability problems, in particular for its optimization version namely MAX-SAT. Experiments comparing the proposed approaches for solving MAX-SAT problems are represented. The empirical tests are performed on DIMACS benchmark instances.
机译:组合优化中的许多问题是NP-Hard。这迫使研究人员探索元启发式技术来处理此类复杂问题并在合理的时间内找到可接受的解决方案。在最近的三个十年中,许多研究人员研究了可满足性问题SAT。它在自动推理和问题解决等AI领域以及VLSI和图论等其他领域的广泛应用激发了人们对该问题的浓厚兴趣。本文针对禁忌搜索,分散搜索,遗传算法和模因进化元启发式方法研究了NP完全满足性问题,特别是其优化版本MAX-SAT。实验比较了提出的解决MAX-SAT问题的方法。实证检验是在DIMACS基准实例上执行的。

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