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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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The role of the condition number and the relative gain array in robustness analysis

TL;DR: The developments here support and reinforce previous conjectures and results which assert that plants with large condition numbers and/or relative gains are potentially difficult to control.
Proceedings ArticleDOI

Validation of linear fractional uncertain models: solutions via matrix inequalities

TL;DR: In this paper, a time domain approach is provided to tackle the problem of model validation pertaining to uncertain models described by linear fractional transforms, and algorithms are given to solve these problems with respect to both unstructured and structured dynamic uncertainties.
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Analytical Modeling of Electromigration Failure for VLSI Interconnect Tree Considering Temperature and Segment Length Effects

TL;DR: In this article, the authors developed an exact analytical model for the stress evolution of interconnect trees under different current density and varying segment length from the first principle, which is modeled by two Korhonen equations coupled through boundary conditions which are solved with the Laplace transformation technique.
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Explicit bounds for guaranteed stabilization by PID control of second-order unstable delay systems

TL;DR: This paper derives explicit lower bounds on the delay margin of second-order unstable delay systems achievable by PID control, which provide a priori a guaranteed range of delay values over which a second- order delay plant can be stabilized by a PID, and more generally, a finite-dimensional LTI controller.
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Bipartite Consensus of Linear Multi-Agent Systems Over Signed Digraphs: An Output Feedback Control Approach

TL;DR: In this paper, the authors considered general linear agents and designed a dynamic output feedback control law for the agents to achieve bipartite consensus over signed directed graphs, and showed that structural balance property of the graph and an appropriate consensus error information are two crucial factors.