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AUGMENTING SUBSUMPTION PROPAGATION IN DISTRIBUTED DESCRIPTION LOGICS

机译:增强描述描述逻辑中的包容传播

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Distributed description logics (DDL) enable reasoning with multiple ontologies interconnected by directional semantic mapping, called bridge rules. Bridge rules map concepts of a source ontology into concepts of a target ontology. Concept subsumptions of the source ontology can be propagated according to a propagation pattern expressed by means of bridge rules into concept subsumptions of the target ontology. In the basic formulation of DDL, such a propagation is mostly limited to cases when pairs of ontologies are directly linked by means of bridge rules. However, when more than two ontologies are involved, one would expect that subsumption propagates along chains of ontologies linked by bridge rules, but the semantics of DDL is too weak to support this behavior. In a recent study, an adjusted semantics for DDL that supports subsumption propagation through chains of bridge rules has been introduced. This study makes use of a so-called compositional consistency requirement that has been employed before in package-based description logics. While the results concerning subsumption propagation under the adjusted semantics are encouraging, there are important drawbacks. In this article we take a wider perspective, and propose a study of several different alternative extensions of the DDL semantics. For each of them we study the formal properties, and we, select the one that, according to our analysis, constitutes a good compromise, and for this case we provide a sound and complete tableaux decision procedure.
机译:分布式描述逻辑(DDL)支持通过定向语义映射(称为桥规则)互连的多个本体进行推理。桥接规则将源本体的概念映射到目标本体的概念。可以根据通过桥接规则表达的传播模式,将源本体的概念包传播到目标本体的概念包中。在DDL的基本公式中,这种传播主要限于通过桥接规则将本体对直接链接的情况。但是,当涉及到两个以上的本体时,人们可能会认为包容会沿着由桥接规则链接的本体链传播,但是DDL的语义太弱而无法支持这种行为。在最近的研究中,已经引入了一种DDL调整后的语义,该语义支持通过桥接规则链进行的包含传播。这项研究利用了以前在基于包的描述逻辑中采用的所谓成分一致性要求。尽管在调整后的语义下涉及包容性传播的结果令人鼓舞,但仍存在重大缺陷。在本文中,我们将从更广阔的角度出发,并提出对DDL语义的几种不同替代扩展的研究。对于我们每个人,我们都研究其形式属性,然后根据我们的分析选择一个能很好地折衷的形式,对于这种情况,我们提供了完善而完整的决策程序。

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  • 来源
    《Applied Artificial Intelligence》 |2010年第4期|P.39-76|共38页
  • 作者单位

    Faculty of Mathematics, Physics and Informatics,Comenius University, Mlynska dolina, 84248 Bratislava, Slovakia Fondazione Bruno Kessler, Trento, Italy;

    Fondazione Bruno Kessler, Trento, Italy;

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