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Containment of acyclic conjunctive queries with negated atoms or arithmetic comparisons

机译:具有否定原子或算术比较的非循环合取查询的包含

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We study the containment problem for conjunctive queries (CQs) expanded with negated atoms or arithmetic comparisons. It is known that the problem is pi(p)(2)-complete [14,16]. The aim of this article is to find restrictions on CQs that allow for tractable containment. In particular, we consider acyclic conjunctive queries. Even with the most restrictive form of acyclicity (Berge-acyclicity), containment is coNP-hard. But for a particular fragment of Berge-acyclic CQs with negated atoms or arithmetic comparisons child-only tree patterns containment is solvable in PTIME. (C) 2016 Elsevier B.V. All rights reserved.
机译:我们研究了用否定原子或算术比较扩展的联合查询(CQs)的包含问题。已知问题是pi(p)(2)完全[14,16]。本文的目的是找到对允许易于控制的CQ的限制。特别地,我们考虑非循环的联合查询。即使采用非限制性(berge-acyclicity)形式最严格的形式,遏制也是coNP难题。但是对于带有否定原子或算术比较的特定的非Berge非环CQ片段,可以在PTIME中解决仅子树模式包含问题。 (C)2016 Elsevier B.V.保留所有权利。

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