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The Variational Bayesian-Variable Structure Filter for Uncertain System with Model Imprecision and Unknown Measurement Noise

机译:具有模型不精确和未知测量噪声的不确定系统的变形贝叶斯变化结构滤波器

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摘要

Variable structure filter (VSF) is a robust filter for linear uncertain system. In order to remove the chattering caused by high-frequency gain switching of VSF, the smoothing boundary layer (SBL) has been introduced. And similar to Kalman filter, the optimal state estimation of VSF can be got at the optimal smoothing boundary layer (OSBL). However, in practical applications, the statistical characteristics of the measurement noise are unknown. It is difficult to obtain the exact solution of the OSBL which is related to the measurement noise covariance. On the other hand, it is considered that the variational Bayesian adaptive Kalman filter (VB-AKF) is an adaptive filter with noise estimator for linear system with unknown measurement noise covariance. Therefore this paper proposes a variational Bayesian-variable structure filter (VB-VSF), which can make full use of VB-AKF's adaptive measurement noise estimation performance and the robustness of VSF. And the OSBL calculated from initial values is readjusted by the proposed VB-VSF algorithm. In this way, the calculated real OSBL can approach the theoretically OSBL. And the theoretically optimal state estimation can be obtained. In the end, the accuracy and the robustness of the proposed VB-VSF are verified through by simulation examples.
机译:可变结构过滤器(VSF)是线性不确定系统的强大滤波器。为了除去由VSF的高频增益切换引起的抖动,已经介绍了平滑边界层(SBL)。并且类似于卡尔曼滤波器,可以在最佳平滑边界层(OSBL)处获得VSF的最佳状态估计。然而,在实际应用中,测量噪声的统计特征是未知的。难以获得与测量噪声协方差有关的OSBL的精确解决方案。另一方面,认为变形贝叶斯自适应卡尔曼滤波器(VB-AKF)是具有未知测量噪声协方差的线性系统的噪声估计器的自适应滤波器。因此,本文提出了一个变分贝叶斯变量结构滤波器(VB-VSF),其可以充分利用VB-AKF的自适应测量噪声估计性能和VSF的鲁棒性。并且通过所提出的VB-VSF算法重新调整从初始值计算的OSBL。以这种方式,计算的Real OSBL可以在理论上接近OSBL。并且可以获得理论上最佳状态估计。最后,通过仿真示例通过所提出的VB-VSF的精度和稳健性。

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