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Reformulation Based MaxSAT Robustness

机译:基于重构的MaxSAT稳健性

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摘要

The presence of uncertainty in the real world makes robustness a desirable property of solutions to Constraint Satisfaction Problems (CSP). A solution is said to be robust if it can be easily repaired when unexpected events happen. This has already been addressed in the frameworks of Boolean satisfiability (SAT) and Constraint Programming (CP). In this paper we consider the unaddressed problem of robustness in weighted MaxSAT, by showing how robust solutions to weighted MaxSAT instances can be effectively obtained via reformulation into pseudo-Boolean formulae. Our encoding provides a reasonable balance between increase in size and performance. We also consider flexible robustness for problems having some unrepairable breakage, in other words, problems for which there does not exist a robust solution.
机译:现实世界中不确定性的存在使鲁棒性成为约束满足问题(CSP)解决方案的理想属性。如果在意外事件发生时可以轻松修复该解决方案,则该解决方案被称为健壮解决方案。布尔可满足性(SAT)和约束编程(CP)的框架中已经解决了这一问题。在本文中,我们通过展示如何通过重新构造为伪布尔公式来有效地获得加权MaxSAT实例的鲁棒解决方案,从而考虑了加权MaxSAT鲁棒性的未解决问题。我们的编码在大小增加和性能之间提供了合理的平衡。对于具有一些无法修复的损坏的问题,换句话说,对于不存在健壮解决方案的问题,我们也考虑了灵活的健壮性。

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