Yuan Wang
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Yuan Wang has a total of 8 co-authors. Here are the top co-authors by number of shared publications:
- Eduardo D. Sontag
Northeastern University
11 shared publications - Yuandan Lin
Florida Atlantic University
5 shared publications - Zhong-Ping Jiang
New York University
5 shared publications - Alexandre Megretski
Professor, Electrical engineering, MIT
2 shared publications - Brian P. Ingalls
Control and Dynamical Systems, California Institute of Technology, Mail Code 107-81 1200 East California Blvd., Pasadena, CA 91125, USA
2 shared publications - David Angeli
Department of Electrical and Electronic Engineering, Imperial College London, London, U.K.
2 shared publications
Latest Publications
- 15 July 2015
- Published by Springer Nature
- p. 225-241
Input-to-State Stability of Switched Systems with Time Delays
- 15 July 2015
- Published by Springer Nature
- p. 225-241
Input-to-State Stability of Switched Systems with Time Delays
- 2 November 2009
- Published by Springer Nature in Journal of Systems Science and Complexity
- Vol. 22 (4) , 683-696
Stabilization of nonlinear time-varying systems: a control lyapunov function approach
- 2 November 2009
- Published by Springer Nature in Journal of Systems Science and Complexity
- Vol. 22 (4) , 683-696
Stabilization of nonlinear time-varying systems: a control lyapunov function approach
- 1 July 2007
- Published by Institute of Electrical and Electronics Engineers (IEEE) in American Control Conference (ACC)
- No. 07431619,p. 4345-4350
Remarks on Input Classes for Identification of Bilinear Systems
This paper asks what classes of input signals are sufficient in order to completely identify the input/output behavior of generic bilinear systems. The main results are that step inputs are not sufficient, nor are single pulses, but the family of all pulses (of a fixed amplitude but varying widths) do suffice for identification.
- 1 July 2007
- Published by Institute of Electrical and Electronics Engineers (IEEE) in American Control Conference (ACC)
- No. 07431619,p. 4345-4350
Remarks on Input Classes for Identification of Bilinear Systems
This paper asks what classes of input signals are sufficient in order to completely identify the input/output behavior of generic bilinear systems. The main results are that step inputs are not sufficient, nor are single pulses, but the family of all pulses (of a fixed amplitude but varying widths) do suffice for identification.
- 1 May 2007
- Published by Institute of Electrical and Electronics Engineers (IEEE)
- No. 19483449,p. 404-409
Stabilization of Time-varying Nonlinear Systems: A Control Lyapunov Function Approach
In this paper, we investigate several approaches to the stabilization problem for general time-varying nonlinear systems based on the theory of control Lyapunov functions and universal formulas.
- 1 May 2007
- Published by Institute of Electrical and Electronics Engineers (IEEE)
- No. 19483449,p. 404-409
Stabilization of Time-varying Nonlinear Systems: A Control Lyapunov Function Approach
In this paper, we investigate several approaches to the stabilization problem for general time-varying nonlinear systems based on the theory of control Lyapunov functions and universal formulas.
- Open Access
Input Classes for Identification of Bilinear Systems
This paper asks what classes of input signals are sufficient in order to completely identify the input/output behavior of generic bilinear systems. The main results are that step inputs are not sufficient, nor are single pulses, but the family of all pulses (of a fixed amplitude but varying widths) do suffice for identification.
Open AccessInput Classes for Identification of Bilinear Systems
This paper asks what classes of input signals are sufficient in order to completely identify the input/output behavior of generic bilinear systems. The main results are that step inputs are not sufficient, nor are single pulses, but the family of all pulses (of a fixed amplitude but varying widths) do suffice for identification.
- 15 May 2006
- Published by Elsevier in Journal of Differential Equations
- Vol. 224 (2) , 373-384
A cooperative system which does not satisfy the limit set dichotomy
- 15 May 2006
- Published by Elsevier in Journal of Differential Equations
- Vol. 224 (2) , 373-384
A cooperative system which does not satisfy the limit set dichotomy
- Open Access
A cooperative system which does not satisfy the limit set dichotomy
The fundamental property of strongly monotone systems, and strongly cooperative systems in particular, is the limit set dichotomy due to Hirsch: if x(0) < y(0), then either omega(x) < omega(y), or omega(x) = omega(y) and both sets consist of equilibria. We provide here a counterexample showing that this property need not hold for (non-strongly) cooperative systems.
Open AccessA cooperative system which does not satisfy the limit set dichotomy
The fundamental property of strongly monotone systems, and strongly cooperative systems in particular, is the limit set dichotomy due to Hirsch: if x(0) < y(0), then either omega(x) < omega(y), or omega(x) = omega(y) and both sets consist of equilibria. We provide here a counterexample showing that this property need not hold for (non-strongly) cooperative systems.
- 31 December 2004
- Published by Elsevier in Automatica
- Vol. 40 (12) , 2129-2136
Nonlinear small-gain theorems for discrete-time feedback systems and applications
- 31 December 2004
- Published by Elsevier in Automatica
- Vol. 40 (12) , 2129-2136
Nonlinear small-gain theorems for discrete-time feedback systems and applications
- 1 December 2004
- Published by Elsevier in Automatica
- Vol. 40 (12) , 2129-2136
Nonlinear small-gain theorems for discrete-time feedback systems and applications☆
- 1 December 2004
- Published by Elsevier in Automatica
- Vol. 40 (12) , 2129-2136
Nonlinear small-gain theorems for discrete-time feedback systems and applications☆
- 1 July 2004
- Published by Springer Nature in Journal of Dynamical and Control Systems
- Vol. 10 (3) , 391-412
Uniform Global Asymptotic Stability of Differential Inclusions
- 1 July 2004
- Published by Springer Nature in Journal of Dynamical and Control Systems
- Vol. 10 (3) , 391-412
Uniform Global Asymptotic Stability of Differential Inclusions