Optimal Control of Interconnected Systems with Time-Correlated Measurement Noises and Random Communication Delays

This paper investigates the optimal decentralized output-feedback linear quadratic Gaussian (LQG) control problem for the discrete-time interconnected system. First, the interconnected system is modeled as a linear dynamic system subject to time-correlated measurement noises. In particular, the information transmission suffers from random communication delays in the interconnected system. Then, the augmented vector method is employed to eliminate the time-correlation of noises. Subsequently, an explicit optimal output-feedback LQG control strategy, which effectively minimizes the quadratic cost function, is formulated using the Hadamard product method. Ultimately, a numerical example is provided to demonstrate the validity of the designed controller.

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Publication Details

Published
2025-07-11
DOI
https://doi.org/10.1109/ieeeconf65522.2025.11136833
Primary Topic
Stability and Control of Uncertain Systems
Type
article
Field-Weighted Citation Impact
0.00

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Controls
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article

Optimal Control of Interconnected Systems with Time-Correlated Measurement Noises and Random Communication Delays

Tao Yu, Yang Mi, Yan Wang, Mei Liu
Stability and Control of Uncertain Systems
article

Optimal Control of Interconnected Systems with Time-Correlated Measurement Noises and Random Communication Delays

Tao Yu, Yang Mi, Yan Wang, Mei Liu
article en

Abstract

This paper investigates the optimal decentralized output-feedback linear quadratic Gaussian (LQG) control problem for the discrete-time interconnected system. First, the interconnected system is modeled as a linear dynamic system subject to time-correlated measurement noises. In particular, the information transmission suffers from random communication delays in the interconnected system. Then, the augmented vector method is employed to eliminate the time-correlation of noises. Subsequently, an explicit optimal output-feedback LQG control strategy, which effectively minimizes the quadratic cost function, is formulated using the Hadamard product method. Ultimately, a numerical example is provided to demonstrate the validity of the designed controller.

Anhui University (CN), Shenzhen Institute of Information Technology (CN), Tianjin University (CN), Harbin Institute of Technology (CN)
National Natural Science Foundation of China, Natural Science Foundation of Tianjin City
Openalex Percentile: Top 71%
Stability and Control of Uncertain Systems
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