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On Solving Exactly-One-SAT

机译:在解决完全一坐的时候

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In this paper, we aim at studying the Exactly-One-SAT problem (in short EO-SAT). This problem consists in deciding whether a given CNF formula admits a model so that each clause has exactly one satisfied literal. The contribution of this work is twofold. Firstly, we introduce a tractable class in EO-SAT, which is defined by a property that has to be satisfied by combinations of clauses. This class can be seen as a counterpart of tractable classes in the maximum independent set problem. Secondly, we propose graph-based approaches for reducing the number of variables and clauses of EO-SAT instances, which consequently allow for reducing the search space. We provide an experimental study for evaluating these approach by showing its interest in the context of the graph coloring problem.
机译:在本文中,我们的目标是研究一定的一周内的问题(在短期内)。此问题在决定给定的CNF公式是否承认模型,以便每个条款都有一个满意的文字。这项工作的贡献是双重的。首先,我们在EO-SAT中引入了一个易丢失的类,该课程由必须通过条款组合满足的属性来定义。此类可以被视为最大独立集合问题的贸易类的对应。其次,我们提出了基于图形的方法,用于减少EO-SAT实例的变量和条款的数量,从而允许减少搜索空间。我们提供了通过表明对图形着色问题的兴趣来评估这些方法的实验研究。

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