Handling Non-determinism with Description Logics using a Fork/Join Approach

J. Faddoul, W. MacCaull
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引用次数: 4

Abstract

The increasing use of Ontologies, formulated using expressive Description Logics, for time sensitive applications necessitates the development of fast (near realtime) reasoning tools. Mul- ticore processors are nowadays widespread across desktop, laptop, server, and even smartphone and tablets devices. The rise of such powerful execution environments calls for new parallel and distributed Description Logics (DLs) reasoning algorithms. Many sophisticated optimizations have been explored and have considerably enhanced DL reasoning with light ontologies. Non- determinism remains a main source of complexity for implemented systems handling ontologies relying on more expressive logics. In this work, we explore handling non-determinism with DL languages enabling qualified cardinality restrictions. We implement a fork/join parallel framework into our tableau-based al- gebraic reasoner, which handles qualified cardinality restrictions and nominals using in-equation solving. The preliminary results are encouraging and show that using a parallel framework with algebraic reasoning is worth investigating and more promising than parallelizing standard tableau-based reasoning.Â
使用Fork/Join方法处理描述逻辑的非确定性
对于时间敏感的应用程序,越来越多地使用使用表达性描述逻辑制定的本体,这就需要开发快速(接近实时的)推理工具。如今,多核处理器广泛应用于台式机、笔记本电脑、服务器,甚至智能手机和平板电脑设备。这种强大的执行环境的出现需要新的并行和分布式描述逻辑(dl)推理算法。已经探索了许多复杂的优化,并大大增强了使用轻本体的深度学习推理。非确定性仍然是实现系统处理依赖于更具表现力的逻辑的本体的复杂性的主要来源。在这项工作中,我们探索使用DL语言处理非确定性,从而实现合格的基数限制。我们在基于表的代数推理器中实现了一个fork/join并行框架,它使用方程内求解来处理合格的基数限制和标称。初步的结果是令人鼓舞的,并且表明使用具有代数推理的并行框架值得研究,并且比并行化基于标准表格的reasoning.Â更有前途
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