J
Jie Chen
Researcher at Beihang University
Publications - 487
Citations - 12669
Jie Chen is an academic researcher from Beihang University. The author has contributed to research in topics: Synthetic aperture radar & Linear system. The author has an hindex of 44, co-authored 453 publications receiving 10931 citations. Previous affiliations of Jie Chen include South China University of Technology & Northeastern University.
Papers
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Book
Stability of Time-Delay Systems
TL;DR: Preface, Notations 1.Introduction to Time-Delay Systems I.Robust Stability Analysis II.Input-output stability A.LMI and Quadratic Integral Inequalities Bibliography Index
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Distributed Consensus of Second-Order Multi-Agent Systems With Heterogeneous Unknown Inertias and Control Gains Under a Directed Graph
TL;DR: This paper proposes fully distributed consensus algorithms over a general directed graph when there exist, respectively, absolute velocity damping and relative velocity damped and shows that one proposed algorithm also works for consensus of agents with intrinsic Lipschitz nonlinear dynamics.
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A new method for computing delay margins for stability of linear delay systems
TL;DR: A computational method is provided that can be used to compute a delay interval such that the system under consideration is stable for all delay values that lie in the computed interval.
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On stability crossing curves for general systems with two delays
TL;DR: In this article, a detailed study on the stability crossing curves consisting of all the delays such that the characteristic quasipolynomial has at least one imaginary zero is presented, which can be easily identified from the gain response curves of the coefficient transfer functions of the delay terms.
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Frequency sweeping tests for stability independent of delay
Jie Chen,Haniph A. Latchman +1 more
TL;DR: This work considers specifically the notion of asymptotic stability independent of delay, and presents for each class of systems a necessary and sufficient condition in terms of structured singular values, and demonstrates how these conditions may be extended to study stabilityIndependent of delay for uncertain systems.