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Study on Robust H_∞ Filtering in Networked Environments 被引量:2

Study on Robust H_∞ Filtering in Networked Environments
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摘要 This paper is concerned with the robust H ∞ filter problem for networked environments, which are subject to both transmission delay and packet dropouts randomly. By employing random series which have Bernoulli distributions taking value of 0 or 1, the data transmission model is obtained. Based on state augmentation and stochastic theory, the sufficient condition for robust stability with H ∞ constraints is derived for the filtering error system. The robust filter is designed in terms of feasibility of one certain linear matrix inequality (LMI), which is formed by adopting matrix congruence transformations. A numerical example is given to show the effectiveness of the proposed filtering method. This paper is concerned with the robust H ∞ filter problem for networked environments, which are subject to both transmission delay and packet dropouts randomly. By employing random series which have Bernoulli distributions taking value of 0 or 1, the data transmission model is obtained. Based on state augmentation and stochastic theory, the sufficient condition for robust stability with H ∞ constraints is derived for the filtering error system. The robust filter is designed in terms of feasibility of one certain linear matrix inequality (LMI), which is formed by adopting matrix congruence transformations. A numerical example is given to show the effectiveness of the proposed filtering method.
出处 《International Journal of Automation and computing》 EI 2011年第4期465-471,共7页 国际自动化与计算杂志(英文版)
基金 supported by National Natural Science Foundation of China (No. 61004088) the Key Foundation for Basic Research from Science and Technology Commission of Shanghai (No. 09JC1408000) the Aeronautic Science Foundation of China (No. 20100157001)
关键词 Robust filtering networked environments transmission delay packet dropouts linear matrix inequality (LMI). Robust filtering, networked environments, transmission delay, packet dropouts, linear matrix inequality (LMI).
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