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Event-Based Distributed Set-Membership Estimation for Complex Networks: A Coding-Decoding Method

delete2024-03-01
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PRE
AI
C
Changzhen Hu
丁三波 封面图
丁三波 (Sanbo Ding) *
Y
Yanhui Jing
X
Xiangpeng Xie *
DOI:10.1109/TNSE.2023.3326611delete
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摘要

摘要

En 中文
This paper is concerned with the event-based distributed set-membership estimation problem for complex networks subject to unknown-but-bounded noise. To improve the security and robustness of data transmission and reduce the communication burden, a coding-decoding communication mechanism and a discrete-time dynamic periodic event-triggered mechanism are introduced into the communication channels. To be specific, a coder converts the transmitted data into specific codewords, which are then decoded by the corresponding decoder. The discrete-time dynamic periodic event-triggered mechanism determines whether the decoded values are released at certain periodic sampling instants. Thereafter, distributed set-membership estimators are designed to determine ellipsoidal sets that contain the system states, where the proposed estimators are truly distributed with a desirable scalability. Simultaneously, by utilizing mathematical induction, ellipsoidal set theory, and recursive optimization algorithms, it is possible to derive sufficient conditions for the existence of distributed set-membership estimators. By solving optimization problems, the estimator gain matrices and corresponding parameters are calculated. In the end, an illustrative example is provided to exhibit the effectiveness of the proposed set-membership estimation method.
Keyword:
Estimation
Complex networks
Decoding
State estimation
Encoding
Distributed databases
Data communication
Coding-decoding communication mechanism
complex networks
discrete-time dynamic periodic event-triggered mechanism
set-membership estimation

期刊

I
IEEE Transactions on Network Science and Engineering
IF:
7.9
论文数:
2.6K
被引数:
10.0K

机构

X
Xinyang Normal University
学者数:
3.3K
论文数: 2.1K
被引数: 2.7K
H
hebei university of technology
学者数:
1.8W
论文数: 1.2W
被引数: 10
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