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Yurong Liu

Researcher at Yangzhou University

Publications -  139
Citations -  10394

Yurong Liu is an academic researcher from Yangzhou University. The author has contributed to research in topics: Linear matrix inequality & Exponential stability. The author has an hindex of 46, co-authored 116 publications receiving 8756 citations. Previous affiliations of Yurong Liu include Anhui Polytechnic University.

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Finite-time event-triggered non-fragile control and fault detection for switched networked systems with random packet losses

TL;DR: The main objective of this work is to design an event-triggered state feedback non-fragile H∞ controller such that the resulting closed-loop form of the considered SNNCSs is robustly finite-time bounded and satisfies a prescribed H ∞ performance constraint in the finite- time interval.
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A new framework for consensus for discrete-time directed networks of multi-agents with distributed delays

TL;DR: A new unified framework is established to deal with the consensus for the discrete-time delayed multi-agent system by using the invariance principle of delay difference systems.
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H∞ and l 2 - l ∞ finite-horizon filtering with randomly occurring gain variations and quantization effects

TL;DR: By using the recursive linear matrix inequalities (RLMIs) approach, sufficient conditions are established for the existence of the desired finite-horizon filter to guarantee the H∞ and l 2 - l ∞ performance specifications at the same time.
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State-feedback controller design for disturbance decoupling of Boolean control networks

TL;DR: Using the matrix semi-tensor product, the logical dynamic equations of Boolean control networks are converted into discrete time linear equations and the solvability of the disturbance decoupling problem is analyzed based on the structure matrices of BCNs.
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Uniform Stability Analysis of Fractional-Order BAM Neural Networks with Delays in the Leakage Terms

TL;DR: In this article, a class of fractional-order BAM neural networks with delays in the leakage terms is considered, and several delay-dependent sufficient conditions are established to ensure the uniform stability of such networks.