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A polynomial Time Subsumption Algorithm for Nominal Safe epsilon LO perpendicular to under Rational Closure

机译:垂直于理性封闭下垂直于标称安全epsilon的多项式时限算法

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摘要

Description Logics (DLs) under Rational Closure (RC) is a well-known framework for non-monotonic reasoning in DLs. In this paper, we address the concept subsumption decision problem under RC for nominal safe epsilon LO perpendicular to, a notable and practically important DL representative of the OWL 2 profile OWL 2 EL. Our contribution here is to define a polynomial time subsumption procedure for nominal safe epsilon LO perpendicular to under RC that relies entirely on a series of classical, monotonic epsilon L(perpendicular to)subsumption tests. Therefore, any existing classical monotonic epsilon L-perpendicular to. reasoner can be used as a black box to implement our method. We then also adapt the method to one of the known extensions of RC for DLs, namely Defeasible Inheritance-based DLs without losing the computational tractability. (C) 2018 Elsevier Inc. All rights reserved.
机译:描述Rational Closure(RC)下的描述逻辑(DLS)是DLS中非单调推理的众所周知的框架。 在本文中,我们在RC下解决了术语安全决策问题,以垂直于名义和实际上重要的dl代表猫头鹰2型猫头鹰2 el的值。 我们这里的贡献是定义用于标称安全epsilonLo垂直于RC的多项式时间增载程序,其完全依赖于一系列古典,单调ε1(垂直于)增量试验。 因此,任何现有的经典单调ε垂直于。 推理员可以用作黑匣子来实现我们的方法。 然后,我们还将方法调整到RC的已知扩展中的一种,即DLS,即基于基于继承的DLS,而不会失去计算途径。 (c)2018年Elsevier Inc.保留所有权利。

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