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Geometry-based propagation of temporal constraints

机译:基于几何的时间约束传播

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摘要

In recent years, the Internet of Things (IoT) has been introduced to offer promising solutions in many areas. A big challenge faced by the IoT is to integrate heterogeneous information sources and process information effectively. As an important element in information integration, temporal reasoning is highly related to the dynamic, sequential aspect of both the information integration and the decision making process. Focusing on temporal reasoning, this paper introduces a method to represent both qualitative and quantitative temporal constraints in a 2-dimensional (2-D) space. Meanwhile, an efficient constraint-based geometric (CG) algorithm for propagating constraints (including inherent constraints and constraint pairs) on events in a 2-D space is proposed. A geometric recombination and intersection (GRI) method, a part of the CG algorithm, is presented to propagate one constraint pair from a geometric point. The experimental results show that in terms of both constructed and realistic benchmarks, the CG algorithm outperforms the existing Floyd-Warshall's algorithm with the time complexity of O(n(3)), especially for benchmarks with a large number of events.
机译:近年来,引入了物联网(IoT),以在许多领域提供有前途的解决方案。物联网面临的一大挑战是如何集成异构信息源并有效地处理信息。作为信息集成中的重要元素,时间推理与信息集成和决策过程的动态,顺序方面高度相关。着重于时间推理,本文介绍了一种在二维(2-D)空间中表示定性和定量时间约束的方法。同时,提出了一种有效的基于约束的几何(CG)算法,用于传播二维空间中事件的约束(包括固有约束和约束对)。提出了一种几何重组和相交(GRI)方法,它是CG算法的一部分,用于从几何点传播一个约束对。实验结果表明,就构造基准和实际基准而言,CG算法在时间复杂度为O(n(3))方面优于现有的Floyd-Warshall算法,尤其是对于具有大量事件的基准。

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