首页> 外文会议>International Joint Conference on Artifical Intelligence(IJCAI-05); 20050730-0805; Edinburgh(GB) >The Complexity of Quantified Constraint Satisfaction Problems under Structural Restrictions
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The Complexity of Quantified Constraint Satisfaction Problems under Structural Restrictions

机译:结构约束下量化约束满足问题的复杂性

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We give a clear picture of the tractability/intracta-bility frontier for quantified constraint satisfaction problems (QCSPs) under structural restrictions. On the negative side, we prove that checking QCSP satisfiability remains PSPACE-hard for all known structural properties more general than bounded treewidth and for the incomparable hypergraph acyclicity. Moreover, if the domain is not fixed, the problem is PSPACE-hard even for tree-shaped constraint scopes. On the positive side, we identify relevant tractable classes, including QCSPs with prefix 3V having bounded hypertree width, and QCSPs with a bounded number of guards. The latter are solvable in polynomial time without any bound on domains or quantifier alternations.
机译:我们给出了结构约束下量化约束满足问题(QCSP)的可延性/难处理性边界的清晰图景。消极的一面,我们证明对于所有已知的结构特性(比有界树宽更普遍)和无可比拟的超图无环性,检查QCSP可满足性仍然是PSPACE-hard。而且,如果域不固定,那么即使对于树形约束范围,问题也很难解决。从积极的方面来看,我们确定了相关的易处理类,包括前缀3V的具有超树宽度的QCSP,以及防护数量有限的QCSP。后者可以在多项式时间内求解,而对域或量词的替换没有任何限制。

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