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A new greedy randomised adaptive search procedure for solving the maximum satisfiability problem

机译:一种新的贪婪随机自适应搜索程序,用于解决最大可满足性问题

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The maximum satisfiability problem (Max-Sat) is one of the most known variant of satisfiability problems. The objective is to find the best assignment for a set of Boolean variables that gives the maximum of verified clauses in a Boolean formula. Unfortunately, this problem was showed NP-complete if the number of variable per clause is higher than 3. In this paper, a new incomplete algorithm based on a greedy randomised adaptive search procedure (GRASP) is presented to deal with Max 3-Sat problem. The first GRASP's phase is a new greedy algorithm based on iterative application of a new version of pure literal elimination technique called weighted literal elimination. In the next stage of the GRASP algorithm, a modified version of the Walksat procedure is applied using, as initial solutions, the solutions found by the greedy procedure of the GRASP algorithm. The obtained results are very encouraging and show the feasibility and effectiveness of the proposed approach.
机译:最大可满足性问题(Max-Sat)是可满足性问题的最著名变体之一。目的是为一组布尔变量找到最佳分配,该布尔变量可在布尔公式中提供经过验证的子句的最大值。不幸的是,如果每个子句的变量数大于3,则表明该问题是NP完全的。本文提出了一种基于贪婪随机自适应搜索过程(GRASP)的不完全新算法来处理Max 3-Sat问题。 GRASP的第一阶段是一种新的贪婪算法,该算法基于迭代应用纯文本消除技术的新版本(称为加权文字消除)的贪婪算法。在GRASP算法的下一个阶段,使用Walksat程序的修改版本作为初始解,将GRASP算法的贪婪程序找到的解作为初始解。获得的结果非常令人鼓舞,并表明了该方法的可行性和有效性。

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