DocumentCode :
1609452
Title :
A Gain-Scheduled Approach To The Transcient Stabilization Of Power Systems
Author :
He, Rong ; Liu, K.-Z. ; MEI, Shengwei ; Gui, Xiaoyang
Author_Institution :
Dept. of Electron. & Mech. Eng., Chiba Univ.
fYear :
2006
Firstpage :
6047
Lastpage :
6052
Abstract :
In this paper, a new approach is proposed for the transient stabilization control of a single-machine infinite-bus power system. The proposed method is based on the concept of linear parameter varying (LPV) model and linear matrix inequality (LMI) based gain-scheduling control. It is well-known that when the disturbances are large, the nonlinearity inherent in the power system can no longer be ignored and the performance of closed-loop system designed based on linear approximation degrades severely in such case. In this, we propose a control method which handles the nonlinear model directly and is able to assign the convergence rate. First, we show that the nonlinear model can be transformed into an LPV system with the rotor angle as the time-varying parameter. Then, a gain-scheduled controller is designed by using the gain-scheduling control method. In particular, the input saturation is taken into consideration in the design. Simulation results verify that the proposed method is effective
Keywords :
closed loop systems; control system synthesis; convergence; feedback; gain control; linear matrix inequalities; nonlinear control systems; power generation scheduling; power system control; power system transient stability; time-varying systems; closed-loop system design; convergence rate; gain-scheduling control method; linear approximation; linear matrix inequality; linear parameter varying model; power system; single-machine infinite-bus power system; time-varying parameter; transcient stabilization control; Control systems; Convergence; Degradation; Linear approximation; Linear matrix inequalities; Power system control; Power system modeling; Power system transients; Power systems; Time varying systems; Gain scheduling; linear matrix inequalities (LMIs); linear parameter varying (LPV); polytopic form; single-machine infinite-bus power system;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
SICE-ICASE, 2006. International Joint Conference
Conference_Location :
Busan
Print_ISBN :
89-950038-4-7
Electronic_ISBN :
89-950038-5-5
Type :
conf
DOI :
10.1109/SICE.2006.315205
Filename :
4108662
Link To Document :
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