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Distributed Robust Kalman Filtering with Unknown and Noisy Parameters in Sensor Networks

机译:分布式强大的卡尔曼过滤,传感器网络中的未知和嘈杂的参数

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This paper investigates the distributed filtering for discrete-time-invariant systems in sensor networks where each sensor's measuring system may not be observable, and each sensor can just obtain partial system parameters with unknown coefficients which are modeled by Gaussian white noises. A fully distributed robust Kalman filtering algorithm consisting of two parts is proposed.One is a consensusKalman filter to estimate the system parameters. It is proved that the mean square estimation errors for the system parameters converge to zero if and only if, for any one system parameter, its accessible node subset is globally reachable. Theother is a consensus robustKalman filter to estimate the system state based on the systemmatrix estimations and covariances. It is proved that themean square estimation error of each sensor is upper-bounded by the trace of its covariance.An explicit sufficient stability condition of the algorithm is further provided. A numerical simulation is given to illustrate the results.
机译:本文研究了传感器网络中的离散时间不变系统的分布式滤波,其中每个传感器的测量系统可能不可观察,并且每个传感器可以获得具有由高斯白色噪声建模的未知系数的部分系统参数。建议由两个部分组成的完全分布式的强大卡尔曼滤波算法.ONE是一个共识的kalman滤波器,以估计系统参数。事实证明,如果对于任何一个系统参数,其可访问节点子集是全局可访问的,则系统参数的平均方估计误差会收敛到零。 Theurther是一个共识robustkalman滤波器,以估算基于SystemMatrix估计和协方差的系统状态。事实证明,每个传感器的主体方形估计误差由其协方差的迹线上限。进一步提供了算法的显式充足的稳定性条件。给出了数值模拟来说明结果。

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