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On the Utility of Concave Nodes in Geometric Processing of Large-Scale Sensor Networks

机译:凹节点在大规模传感器网络几何处理中的效用

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摘要

As a sensor network grows large, it may become increasingly complex in topology due to its close ties to the surrounding environment. Previous work has shown that proper geometric processing of the network (e.g., boundary detection and localization) can provide very helpful information for applications to optimize their performance. To that end, numerous algorithms have been developed, providing a variety of inspiring solutions, yet exhibiting an ad hoc style in principle and implementation. In this paper we show that the crux of solving many of the problems caused by complex topology is to identify the concave nodes, nodes that are located at concave network corners, where the boundary has an inner angle greater than π. The knowledge of such nodes makes several important tasks, namely geometric embedding, full localization, convex segmentation, and boundary detection, relatively easier or perform significantly better, as confirmed by simulations. These findings suggest that concave nodes can serve as a basic supporting structure for general geometric processing tasks and geometry-related applications in sensor networks.
机译:随着传感器网络的扩大,由于其与周围环境的紧密联系,其拓扑结构可能会变得越来越复杂。先前的工作表明,对网络进行适当的几何处理(例如边界检测和定位)可以为应用程序优化性能提供非常有用的信息。为此,已经开发了许多算法,提供了各种启发性的解决方案,但在原理和实现上却表现出一种特殊的风格。在本文中,我们表明解决复杂拓扑导致的许多问题的关键是识别凹节点,即位于凹网络角处的节点,其中边界的内角大于π。这些节点的知识使得一些重要的任务,即几何嵌入,完全定位,凸分割和边界检测,相对容易些,或表现得更好,如通过仿真所证实的那样。这些发现表明,凹形节点可以用作传感器网络中一般几何处理任务和与几何相关的应用的基本支撑结构。

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