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Query Answering over Contextualized RDF/OWL Knowledge with Forall-Existential Bridge Rules: Attaining Decidability Using Acyclicity

机译:使用永久存在的网桥规则对上下文化的RDF / OWL知识进行查询回答:使用非循环性获得可判定性

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The recent outburst of context-dependent knowledge on the Semantic Web (SW) has led to the realization of the importance of the quads in the SW community. Quads, which extend a standard RDF triple, by adding a new parameter of the 'context' of an RDF triple, thus informs a reasoner to distinguish between the knowledge in various contexts. Although this distinction separates the triples in an RDF graph into various contexts, and allows the reasoning to be decoupled across various contexts, bridge rules need to be provided for inter-operating the knowledge across these contexts. We call a set of quads together with the bridge rules, a quad-system. In this paper, we discuss the problem of query answering over quad-systems with expressive forall-existential bridge rules. It turns out the query answering over quad-systems is undecidable, in general. We derive a decidable class of quad-systems, namely context-acyclic quad-systems, for which query answering can be done using forward chaining. Tight bounds for data and combined complexity of query entailment has been established for the derived class.
机译:最近在语义网(SW)上爆发了与上下文相关的知识,这使人们意识到四边形在SW社区中的重要性。通过添加RDF三元组的“上下文”的新参数来扩展标准RDF三元组的四元组,从而通知推理者在各种上下文中区分知识。尽管此区别将RDF图中的三元组分隔为各种上下文,并允许在各种上下文中分离推理,但是需要提供桥接规则,以便在这些上下文中互操作知识。我们将一组四边形与桥接规则称为四边形系统。在本文中,我们讨论了具有表现力的全存在桥规则的四系统查询回答问题。事实证明,一般来说,通过四元系统进行查询的答案是无法确定的。我们推导出可确定的四元组类,即上下文无环四元组,可以使用正向链进行查询回答。对于派生类,已经建立了数据的严格边界和查询范围的综合复杂性。

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