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基于修正 RSSI 值的四边形加权质心定位算法
引用本文:刘 雨,肖本贤,尹柏强. 基于修正 RSSI 值的四边形加权质心定位算法[J]. 电子测量与仪器学报, 2020, 34(10): 23-30
作者姓名:刘 雨  肖本贤  尹柏强
作者单位:1.合肥工业大学 电气与自动化学院
摘    要:在利用接收信号强度指示(RSSI)对无线传感器网络中的未知节点进行定位时,RSSI 值易受环境的影响导致定位误差,为此提出基于 RSSI 测距修正的四边形加权质心定位算法(QWCRC)。 先对来自同一锚节点的多个 RSSI 值进行卡尔曼滤波,得到修正的 RSSI 值,致使测距尽可能的接近真实距离;再采用四边形加权定位对未知节点进行定位,同时利用最小二乘法进行辅助定位,此算法对于相邻锚节点圆不相交的情况给出新的解决方案。 实验结果对比表明,改进的算法相比较于四边形加权质心算法(QWC)和 RSSI 测距修正的三角形加权算法(TWCRC),在锚节点数目 5×5 和噪声强度为 0 dbm 时,定位精度可分别提升87. 14%和 35. 51%。

关 键 词:RSSI  卡尔曼滤波  四边形加权质心算法  最小二乘法

Quadrilateral weighted centroid localization algorithm based on RSSI of correction
Liu Yu,Xiao Benxian,Yin Baiqiang. Quadrilateral weighted centroid localization algorithm based on RSSI of correction[J]. Journal of Electronic Measurement and Instrument, 2020, 34(10): 23-30
Authors:Liu Yu  Xiao Benxian  Yin Baiqiang
Affiliation:1.School of Electrical Engineering and Automation, Hefei University of Technology
Abstract:When RSSI is used to locate unknown node of wireless sensor network, the RSSI values are easily affected by environment willcause location error. Thus, quadrilateral weighted centroid localization algorithm based on range correction of RSSI ( QWCRC) isproposed. Firstly, the optimized RSSI value is obtained by Kalman filtering of the received RSSI values, which makes the ranging asclose as possible to the real distance. Secondly, location of unknown node is determined by quadrilateral weighted centroid localizationalgorithm, at the same time, the method of least squares is used for auxiliary positioning. A new solution is provided by the algorithm tothe case where the adjacent anchor node circle does not intersect. Finally, the experimental results show that compared with thequadrilateral weighted centroid algorithm ( QWC) and the triangle weighted algorithm modified by RSSI ranging ( TWCRC), thepositioning accuracy of the improved algorithm can be improved by 87. 14% and 35. 51% respectively when the number of anchor nodesis 5×5 and the noise intensity is 0 dbm.
Keywords:RSSI   Kalman filtering   quadrilateral weighted centroid localization algorithm   method of least squares
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