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Robust weighted fusion time-varying Kalman smoothers for multisensor system with uncertain noise variances

机译:具有不确定噪声方差的多传感器系统的鲁棒加权融合时变卡尔曼平滑器

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This paper addresses the design of robust weighted fusion time-varying Kalman smoothers for multisensor time-varying system with uncertain noise variances by the augmented state approach. According to the minimax robust estimation principle and the unbiased linear minimum variance (ULMV) optimal estimation rule, the six robust weighted fusion time-varying Kalman smoothers are presented based on the worst-case conservative system with the conservative upper bounds of noise variances. The actual smoothing error variances of each fuser are guaranteed to have a minimal upper bound for all admissible uncertainties. Their robustness is proved by the Lyapunov equation approach. Their robust accuracy relations are analyzed and proved. Specially, the corresponding steady-state robust Kalman smoothers are also presented for multisensor time-invariant system, and the convergence in a realization between the time-varying and steady-state robust Kalman smoothers is proved by the dynamic error system analysis (DESA) method and dynamic variance error system analysis (DVESA) method. A simulation example is given to verify the robustness and robust accuracy relations.
机译:本文通过增强态方法研究了具有不确定噪声方差的多传感器时变系统的鲁棒加权融合时变卡尔曼平滑器的设计。根据最小最大鲁棒估计原理和无偏线性最小方差(ULMV)最优估计规则,基于最坏情况的保守系统和保守的噪声方差上限,提出了六个鲁棒加权融合时变卡尔曼平滑器。对于所有允许的不确定性,保证每个定影器的实际平滑误差方差具有最小上限。 Lyapunov方程方法证明了它们的鲁棒性。分析并证明了其鲁棒的精度关系。特别地,还针对多传感器时不变系统提供了相应的稳态鲁棒卡尔曼平滑器,并通过动态误差系统分析(DESA)方法证明了时变鲁棒卡尔曼平滑器与实现之间的收敛性。和动态方差误差系统分析(DVESA)方法。给出了一个仿真实例,以验证鲁棒性和鲁棒性之间的精度关系。

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