Semantically Acyclic Conjunctive Queries under Functional Dependencies

Diego Figueira
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引用次数: 13

Abstract

The evaluation problem for Conjunctive Queries (CQ) is known to be NP-complete in combined complexity and W[1]-hard in parameterized complexity. However, acyclic CQs and CQs of bounded tree-width can be evaluated in polynomial time in combined complexity and they are fixed-parameter tractable.We study the problem of whether a CQ can be rewritten into an equivalent CQ of bounded tree-width, in the presence of unary functional dependencies, assuming bounded arity signatures. We show that this problem is decidable in doubly exponential time, or in exponential time for a subclass of CQ’s. When it exists, the algorithm also yields a witness query.
功能依赖下的语义非循环合取查询
已知联合查询(Conjunctive Queries, CQ)的求值问题在组合复杂度上是np完全的,在参数化复杂度上是W[1]难的。而无环cq和有界树宽cq在组合复杂度上可在多项式时间内求值,且具有定参数可处理性。我们研究了一个CQ是否可以被改写成一个等价的有界树宽的CQ,在一元函数依赖存在的情况下,假设有界性签名。我们证明了这个问题在双指数时间内是可决定的,或者对于CQ的一个子类在指数时间内是可决定的。当它存在时,算法也产生一个证人查询。
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