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Reusing CSP Propagators for QCSPs

机译:重用CSP传播器for QCSPS

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Quantified Constraint Satisfaction Problems are considerably more difficult to solve than classical CSP and the pruning obtained by local consistency is of crucial importance. In this paper, instead of designing specific consistency operators for constraints w.r.t each possible quantification pattern, we propose to build them by relying on classical existential propagators and a few analysis of some mathematical properties of the constraints. It allows to reuse a large set of constraints already carefully implemented in existing solvers. Moreover, multiple levels of consistency for quantified constraint can be defined by choosing which analysis to use. This can be used to control the complexity of the pruning effort. We also introduce QeCode, a full-featured publicly available quantified constraint solver, built on top of Gecode.
机译:量化约束满足问题比古典CSP更难以解决,并且通过局部一致性获得的修剪是至关重要的。在本文中,而不是设计特定的一致性运算符,用于约束W.R.T的每个可能的量化模式,我们建议通过依靠经典的存在传播者来构建它们,并少数对约束的一些数学特性的分析。它允许重复使用已经在现有求解器中仔细实施的大量约束。此外,可以通过选择要使用的分析来定义量化约束的多级一致性。这可用于控制修剪努力的复杂性。我们还介绍了Qecode,一个全功能的公开可用的量化约束求解器,内置于Gecode之上。

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