Fast gain scheduling on tracking problems using derivative information

Author:

Lee S.-H.,Lim J.-T.

Publisher

Elsevier BV

Subject

Electrical and Electronic Engineering,Control and Systems Engineering

Reference9 articles.

1. New sufficient conditions for the stability of slowly varying linear systems;Amato;IEEE Trans. Automat. Control,1993

2. Slowly varying system x= A(t)x;Desoer;IEEE Trans. Automat. Control,1969

3. An approach to gain scheduling on fast variables;Guo,1992

4. On a nonlinear multivariable servomechanism problem;Huang;Automatica,1990

5. A stability property;Kelemen;IEEE Trans. Automat. Control,1986

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1. On Robust Approximate Feedback Linearization with Non-Trivial Diagonal Terms;IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences;2018-06-01

2. Gain scheduling control of nonlinear systems based on approximate input-output linearization;International Journal of Control, Automation and Systems;2014-08-30

3. Gain scheduling for non-linear time-delay systems using approximated model;IET Control Theory & Applications;2012

4. On switching controllers for a class of linear parameter varying systems;Systems & Control Letters;2007-07

5. Gain scheduling control of nonlinear singularly perturbed time-varying systems with derivative information;International Journal of Systems Science;2005-05-15

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