Distributed resilient fusion filtering for multi-sensor nonlinear singular systems subject to colored measurement noises

IF 4.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Journal of The Franklin Institute-engineering and Applied Mathematics Pub Date : 2025-02-01 Epub Date: 2025-01-22 DOI:10.1016/j.jfranklin.2025.107551
Zhibin Hu, Tana Guo
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Abstract

In this paper, the distributed resilient fusion (DRF) filter is designed for a kind of multi-sensor (MS) nonlinear singular systems with colored measurement noises. The measurement differencing way is used to deal with the colored measurement noises, ensuring that the noises of the measurement output are uncorrelated. During the algorithm implementation, the resilience case that the local filter gain is designed with the certain gain variations is considered, thereby enhancing the system robustness. In this case, our goal is that by using the full-order transformation method, the nonlinear singular system is transformed into an equivalent nonlinear nonsingular one. In addition, the DRF filtering approach is developed in terms of the inverse covariance intersection fusion method, where the local upper bound on the filtering error covariance is deduced and minimized by solving two difference equations and designing the appropriate filter gain, respectively. In the end, the effectiveness of the proposed DRF filtering algorithm is checked by using two numerical examples.
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有色测量噪声下多传感器非线性奇异系统的分布式弹性融合滤波
针对一类具有彩色测量噪声的多传感器非线性奇异系统,设计了分布式弹性融合(DRF)滤波器。采用测量差分法处理有色测量噪声,保证了测量输出的噪声不相关。在算法实现过程中,考虑了局部滤波器增益设计具有一定增益变化的弹性情况,增强了系统的鲁棒性。在这种情况下,我们的目标是利用全阶变换方法,将非线性奇异系统转化为等价的非线性非奇异系统。此外,采用逆协方差相交融合方法,推导出滤波误差协方差的局部上界,并分别通过求解两个差分方程和设计适当的滤波增益来最小化。最后,通过两个算例验证了所提DRF滤波算法的有效性。
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来源期刊
CiteScore
7.30
自引率
14.60%
发文量
586
审稿时长
6.9 months
期刊介绍: The Journal of The Franklin Institute has an established reputation for publishing high-quality papers in the field of engineering and applied mathematics. Its current focus is on control systems, complex networks and dynamic systems, signal processing and communications and their applications. All submitted papers are peer-reviewed. The Journal will publish original research papers and research review papers of substance. Papers and special focus issues are judged upon possible lasting value, which has been and continues to be the strength of the Journal of The Franklin Institute.
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