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H2/H保性能控制理论在静止无功发生器控制中的应用
引用本文:孙运全,孙玉坤,刘贤兴,尹 强.H2/H保性能控制理论在静止无功发生器控制中的应用[J].控制理论与应用,2009,26(6):641-646.
作者姓名:孙运全  孙玉坤  刘贤兴  尹 强
作者单位:江苏大学,电气信息工程学院,江苏,镇江,212013
基金项目:江苏省高校自然科学基金资助项目(06KJB470015); 江苏省工业攻关项目(BE2007069).
摘    要:利用H2/H保性能控制理论和直接反馈线性化, 给出了单机无穷大系统中, 具有参数摄动的静止无功发生器(STATCOM)的非线性控制模型. 使用MATLAB软件得出H2/H保性能控制律, 表示为线性矩阵不等式(LMI).在扰动及参数摄动的条件下进行了仿真. 结果表明这种控制方法同时具有鲁棒性和最优性能, 降低了单纯H控制方法的保守性, 提高了电力系统的稳定性, 并满足电压精度的要求.

关 键 词:静止无功发生器(STATCOM)    H2/H保性能控制    直接反馈线性化    参数摄动
收稿时间:2/2/2008 12:00:00 AM
修稿时间:2008/9/22 0:00:00

H-two/H-infinity cost-guaranteed control for the static synchronous compensator
SUN Yun-quan,SUN Yu-kun,LIU Xian-xing and YIN Qiang.H-two/H-infinity cost-guaranteed control for the static synchronous compensator[J].Control Theory & Applications,2009,26(6):641-646.
Authors:SUN Yun-quan  SUN Yu-kun  LIU Xian-xing and YIN Qiang
Affiliation:School of Electrical and Information Engineering, Jiangsu University, Zhenjiang Jiangsu 212013, China;School of Electrical and Information Engineering, Jiangsu University, Zhenjiang Jiangsu 212013, China;School of Electrical and Information Engineering, Jiangsu University, Zhenjiang Jiangsu 212013, China;School of Electrical and Information Engineering, Jiangsu University, Zhenjiang Jiangsu 212013, China
Abstract:By using H-two/H-infinity cost-guaranteed control theory and direct feedback linearization, we develop a nonlinear control model for the parameter-perturbed static synchronous compensator(STATCOM) in a one-machineinfinite-bus system. The H-two/H-infinity cost-guaranteed control law is obtained by using MATLAB, in terms of a linear matrix inequality(LMI). Simulation of the control process is performed for the system with disturbance and parameter perturbation. Results show that the presented approach is robust and optimal in performance; the conservativeness of the pure H-infinity control approach is reduced; the stability of the power system is improved and the requirement of the voltage accuracy is satisfied.
Keywords:STATCOM  H-two/H-infinity guaranteed cost control  direct feedback linearization  parameter perturbation
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