K
Kumpati S. Narendra
Researcher at Yale University
Publications - 232
Citations - 32651
Kumpati S. Narendra is an academic researcher from Yale University. The author has contributed to research in topics: Adaptive control & Nonlinear system. The author has an hindex of 68, co-authored 229 publications receiving 31425 citations. Previous affiliations of Kumpati S. Narendra include Hamilton Institute.
Papers
More filters
Proceedings ArticleDOI
Neural networks in control systems
TL;DR: Simulation results are presented to demonstrate that the methods presented can be used for the effective control of complex nonlinear systems and it is shown that globally stable adaptive controllers can be determined.
Journal ArticleDOI
Robust adaptive control in the presence of bounded disturbances
TL;DR: In this paper, the authors derived sufficient conditions on the persistent excitation of the reference input, given the maximum amplitude of disturbance, for the signals in the adaptive system to be globally bounded.
Journal ArticleDOI
Adaptive control using multiple models, switching and tuning
TL;DR: This paper attempts to review critically the stability questions that arise in the study of adaptive control systems, describes recent extensions of the approach to non-linear adaptive control, and discusses briefly promising new areas of research, particularly related to the location of models.
Journal ArticleDOI
Adaptive control of nonlinear multivariable systems using neural networks
TL;DR: It is shown that under appropriate conditions, it may be possible to design efficient neural controllers for nonlinear multivariable systems for which linear controllers are inadequate.
Journal ArticleDOI
A result on common quadratic Lyapunov functions
TL;DR: This note defines strong and weak common quadratic Lyapunov functions (CQLFs) for sets of linear time-invariant (LTI) systems and shows that the simultaneous existence of a weak CQLF of a special form, and the nonexistence of a strong CQLFs, for a pair of LTI systems is characterized by easily verifiable algebraic conditions.