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Target localization and tracking based on improved Bayesian enhanced least-squares algorithm in wireless sensor networks

机译:基于改进贝叶斯增强最小二乘算法的无线传感器网络目标定位与跟踪

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Classical tracking algorithms, such as the Bayesian algorithm, extended Kalman filter (EKF), and classical least-square (CLS) algorithm, have been extensively implemented at target localization and tracking in wireless sensor networks (WSNs). In this paper, an enhanced least-square algorithm based on improved Bayesian was developed for moving target localization and tracking in WSNs. We apply an improved Bayesian algorithm to obtain a set of sub-range probability based on target predictive location, and forming a range joint probability matrix. The range joint probability matrix is only automatically updated when the WSN testbed is in a dormant state. Then, the weight of every measurement is calculated and normalized based on the range probability matrix. Finally, the correction value of the target prediction position is calculated according to the weighted least-square algorithm. The experimental results show that compared with EKF, the weighted K-nearest neighbor algorithm (WKNN), the position Kalman filter (PKF), the fingerprint Kalman filter (FKF), variational Bayesian adaptive Kalman filtering (VBAKF), dual factor enhanced VBAKF (EVBAKF), and variational Bayes expectation maximization (VBEM) algorithms, the proposed algorithm improves the positioning accuracy by 35%, 32%, 18%, and 13%, 9%, 6%, and 0.4% respectively. In addition, the proposed algorithm reduces the computational burden by more than 80 percent compared with the Bayesian algorithm. (C) 2019 Published by Elsevier B.V.
机译:经典跟踪算法,例如贝叶斯算法,扩展卡尔曼滤波器(EKF)和经典最小二乘(CLS)算法,已在目标定位和无线传感器网络(WSNs)跟踪中得到了广泛实现。本文针对无线传感器网络中的移动目标定位和跟踪,开发了一种基于改进贝叶斯算法的增强最小二乘算法。我们应用改进的贝叶斯算法,基于目标预测位置获得一组子范围概率,并形成范围联合概率矩阵。仅当WSN测试台处于休眠状态时,范围联合概率矩阵才会自动更新。然后,根据距离概率矩阵计算每次测量的权重并进行归一化。最后,根据加权最小二乘算法计算目标预测位置的校正值。实验结果表明,与EKF相比,加权K最近邻算法(WKNN),位置卡尔曼滤波器(PKF),指纹卡尔曼滤波器(FKF),变分贝叶斯自适应卡尔曼滤波(VBAKF),双因子增强VBAKF( EVBAKF)和变分贝叶斯期望最大化(VBEM)算法,该算法分别将定位精度提高了35%,32%,18%和13%,9%,6%和0.4%。此外,与贝叶斯算法相比,该算法将计算负担减少了80%以上。 (C)2019由Elsevier B.V.发布

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