Recursive Filtering for Complex Networks With Amplify-and-Forward Relays Over Double Time-Correlated Fading Channels

IF 8.4 1区 计算机科学 Q1 AUTOMATION & CONTROL SYSTEMS
Qi Li;Zidong Wang;Jun Hu;Weiguo Sheng
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引用次数: 0

Abstract

In this article, the recursive filtering problem is investigated for a class of complex networks (CNs) incorporating amplify-and-forward (AF) relays and subject to double time-correlated fading channels (TCFCs). To extend the transmission distance, AF relays are deployed between sensors and filters to facilitate the signal transmission process. Both the sensor-to-relay and relay-to-filter channels are modeled as TCFCs, with their fading coefficients governed by distinct dynamical processes. A suitably augmented model is constructed to capture the combined effects of the network state and fading coefficients. Based on this model, a set of recursive filters is designed to ensure an upper bound on the filtering error covariance (FEC), and the corresponding filter gains that minimize this bound are parameterized by solving a set of recursive equations. Furthermore, the filtering performance is rigorously analyzed, and a sufficient condition is provided to guarantee the exponential boundedness of the filtering error in the mean-square sense. Finally, an example is presented to demonstrate the effectiveness of the proposed filtering strategy.
双时间相关衰落信道上扩前向中继复杂网络的递归滤波
本文研究了一类包含放大-前向(AF)中继且具有双时间相关衰落信道(tcfc)的复杂网络(CNs)的递归滤波问题。为了延长传输距离,在传感器和滤波器之间部署自动对焦继电器,以方便信号的传输过程。传感器-继电器和继电器-滤波器通道均建模为TCFCs,其衰落系数受不同的动态过程控制。构造了一个适当的增广模型来捕捉网络状态和衰落系数的综合影响。在此模型的基础上,设计了一组递归滤波器,以保证滤波误差协方差(FEC)有上界,并通过求解递归方程参数化使该上界最小的滤波器增益。在此基础上,对该滤波器的滤波性能进行了严格的分析,并给出了滤波误差在均方意义上具有指数有界性的充分条件。最后,通过一个算例验证了所提滤波策略的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
IEEE Transactions on Systems Man Cybernetics-Systems
IEEE Transactions on Systems Man Cybernetics-Systems AUTOMATION & CONTROL SYSTEMS-COMPUTER SCIENCE, CYBERNETICS
CiteScore
18.50
自引率
11.50%
发文量
812
审稿时长
6 months
期刊介绍: The IEEE Transactions on Systems, Man, and Cybernetics: Systems encompasses the fields of systems engineering, covering issue formulation, analysis, and modeling throughout the systems engineering lifecycle phases. It addresses decision-making, issue interpretation, systems management, processes, and various methods such as optimization, modeling, and simulation in the development and deployment of large systems.
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