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Mesh Simplification in Wireless Sensor Networks Using INRCDTS Algorithm

机译:使用INRCDTS算法在无线传感器网络中的网格简化

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The sensor network deployment is a critical issue that affects cost and detection capability, requiring consideration of both coverage and connectivity. A Sensor Node (SN) may perform the dual function of sensing the environment and acting as a relay node (RN), communicating sensed data to a Base Station (BS) for monitoring and analysis. Coverage which is one of the most important performance metrics for sensor networks reflects how well a sensor meld is monitored. The power consumption of the communication in multi-hop WSN is primarily decided by three factors: routing distance, signal interference, and computation cost of routing. A challenging problem in deploying wireless sensor networks is maximizing coverage in irregular shaped polygonal areas while maintaining a high degree of node connectivity. In this system, the mesh simplification is made using Iterative Node Removal with Constrained Delaunay Triangulation and Smoothing (INRCDTS) Algorithm for coverage in any nonintersecting closed polygon. It is also proven that the INRCDTS enhancement increase the uniformity of the mesh in an irregular shaped polygonal area relative to MATLAB partial differential equation algorithms.
机译:传感器网络部署是一种影响成本和检测能力的关键问题,需要考虑覆盖率和连接。传感器节点(SN)可以执行感测环境的双重功能并用作中继节点(RN),将感测数据通信给基站(BS)以监视和分析。覆盖范围是传感器网络最重要的性能指标之一反映了监测传感器MELL的程度。多跳WSN通信的功耗主要由三个因素决定:路由距离,信号干扰和路由计算成本。部署无线传感器网络的一个具有挑战性的问题在于保持不规则形状多边形区域的覆盖率,同时保持高度节点连接。在该系统中,使用迭代节点移除与受约束的Delaunay三角测量和平滑(INRCDTS)算法进行的迭代节点拆除进行网格简化,用于在任何非共用闭合多边形中的覆盖范围。还证明了INRCDTS增强增加了相对于MATLAB部分微分方程算法的不规则形状多边形区域中网格的均匀性。

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