Y
Ye-Hwa Chen
Researcher at Georgia Institute of Technology
Publications - 176
Citations - 2605
Ye-Hwa Chen is an academic researcher from Georgia Institute of Technology. The author has contributed to research in topics: Robust control & Uniform boundedness. The author has an hindex of 20, co-authored 144 publications receiving 1669 citations. Previous affiliations of Ye-Hwa Chen include Chang'an University & Tsinghua University.
Papers
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Proceedings ArticleDOI
Adaptive robust control of uncertain systems
TL;DR: A class of dynamical systems with time-varying uncertainty is considered and the control design is only based on the deterministic properties related to the bound of uncertainty.
Journal Article
On the Foundations of Fuzzy Dynamical System Theory: Controllability and Observability
Jinquan Xu,Ye-Hwa Chen,Hong Guo +2 more
TL;DR: The necessary and sufficient conditions for the controllability and the observability of the linear time-variant and time-invariant uncertain system are derived and the paper lays the foundation for the control of fuzzy dynamical system.
Journal ArticleDOI
Regulating Constraint-Following Bound for Fuzzy Mechanical Systems: Indirect Robust Control and Fuzzy Optimal Design.
TL;DR: In this paper, an optimal indirect approach of constraint-following control for fuzzy mechanical systems is proposed, which aims at an optimal controller for the system to render bounded constraint following error such that it can stay within a predetermined bound at all time and be sufficiently small eventually.
Journal ArticleDOI
Robust Constraint Following Stabilization for Mechanical Manipulators Containing Uncertainty: An Adaptive $\varphi$ Approach
TL;DR: The constraint following stabilization problem of aerospace mechanical manipulators containing uncertainty is investigated, and two classes of adaptive robust controls are proposed to address the uncertainty issue and estimate the bounding information of the uncertainty.
Proceedings Article
Optimal robust decentralized control design for fuzzy complex systems
TL;DR: It is shown that the solution to this optimization problem exists and is unique regardless uncertainties and disturbance, which reflects the system's average fuzzy characteristics.