DocumentCode :
2414711
Title :
Design of Fuzzy Regulators with Optimal Initial Conditions Compensation
Author :
Teixeira, Marcelo C M ; Silva, Neusa A P ; Assunção, Edvaldo ; Machado, Erica R M D
Author_Institution :
UNESP-Sao Paulo State Univ., Ilha Solteira
fYear :
0
fDate :
0-0 0
Firstpage :
84
Lastpage :
91
Abstract :
In almost all cases, the goal of the design of automatic control systems is to obtain the parameters of the controllers, which are described by differential equations. In general, the controller is artificially built and it is possible to update its initial conditions. In the design of optimal quadratic regulators, the initial conditions of the controller can be changed in an optimal way and they can improve the performance of the controlled system. Following this idea, a LMI-based design procedure to update the initial conditions of PI controllers, considering the nonlinear plant described by Takagi-Sugeno fuzzy models, is presented. The importance of the proposed method is that it also allows other specifications, such as, the decay rate and constraints on control input and output. The application in the control of an inverted pendulum illustrates the effectively of proposed method.
Keywords :
PI control; compensation; control system CAD; differential equations; fuzzy control; linear matrix inequalities; nonlinear control systems; optimal control; PI controller; Takagi-Sugeno fuzzy model; automatic control system design; differential equations; fuzzy regulator design; inverted pendulum; linear matrix inequalities; nonlinear plant; optimal initial condition compensation; optimal quadratic regulator design; Automatic control; Control systems; Fuzzy control; Optimal control; Performance analysis; Regulators; Servomechanisms; Takagi-Sugeno model; Transfer functions; Transient response;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Fuzzy Systems, 2006 IEEE International Conference on
Conference_Location :
Vancouver, BC
Print_ISBN :
0-7803-9488-7
Type :
conf
DOI :
10.1109/FUZZY.2006.1681699
Filename :
1681699
Link To Document :
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