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A Method for Metric Temporal Reasoning

机译:一种公制时间推理方法

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Several methods for temporal reasoning with metric time have been suggested―for instance, Horn Disjunctive Linear Relations (Horn DLRs). However, it has been noted that implementing this algorithm is non-trivial since it builds on fairly complicated polynomial-time algorithms for linear programming. Instead, an alternative approach which augments Allen's interval algebra with a Simple Temporal Problem (STP) has been suggested (Condotta, 2000). In this paper, we present a new point-based approach STP~* for reasoning about metric temporal constraints. STP~* subsumes the tractable preconvex fragment of the augmented interval algebra and can be viewed as a slightly restricted version of Horn DLRs. We give an easily implementable algorithm for deciding satisfiability of STP~* and demonstrate experimentally its efficiency. We also give a method for finding solutions to consistent STP~* problem instances.
机译:已经提出了几种用于度量时间的时间推理方法 - 例如,喇叭析出线性关系(喇叭DLR)。然而,已经注意到实现该算法是非微不足道的,因为它在线性编程的相当复杂的多项式算法中构建。相反,已经提出了一种用简单的时间问题(STP)增强了Allen的间隔代数的替代方法(Condotta,2000)。在本文中,我们提出了一种新的基于点的方法STP〜*,了解度量时间约束。 STP〜*归档增强间隔代数的易释放的预谐波片段,可以被视为喇叭DLR的略带限制版本。我们提供了一种易于实现的算法,用于决定STP〜*的可靠性,并通过实验展示其效率。我们还提供了一种查找解决方案以保持一致的STP〜*问题实例的方法。

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