Decentralized optimal controller design for multimachine power systems using successive approximation approach

被引:13
作者
Elloumi, Salwa [1 ]
Abidi, Basma [1 ]
Braiek, Naceur Benhadj [1 ]
机构
[1] Polytech Sch Tunis, LAS, La Marsa 2078, Tunisia
来源
JOURNAL OF THE FRANKLIN INSTITUTE-ENGINEERING AND APPLIED MATHEMATICS | 2013年 / 350卷 / 10期
关键词
LARGE-SCALE SYSTEMS; ROBUST STABILIZATION; STABILITY ANALYSIS; NONLINEAR-SYSTEMS; NEURAL-NETWORK; FEEDBACK;
D O I
10.1016/j.jfranklin.2013.06.005
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
In this paper, we propose to develop algorithmically and implement a nonlinear decentralized optimal control for multimachine power systems, based on a successive approximation approach for designing the optimal controller with respect to quadratic performance index. The advantage of this approach is to transform the high order coupling nonlinear two-point boundary value (TPBV) problem into a sequence of linear decoupling TPBV problem, which uniformly converges to the optimal control for nonlinear interconnected large scale systems. We apply this approach to a 3-machine power system which generators are strongly nonlinear interconnected, and containing possible uncertainties on the parameters. We demonstrate clearly via advanced simulations that this approach brings better performances than other decentralized controller, improving effectively transient stability of these power systems in few iterative sequences for different cases of perturbations. Crown Copyright (C) 2013 Published by Elsevier Ltd. on behalf of The Franklin Institute All rights reserved.
引用
收藏
页码:2994 / 3010
页数:17
相关论文
共 21 条
[1]  
BOUZAOUACHE H, 2006, INT J COMPUT COMMUN, V1, P21
[2]   On the stability analysis of nonlinear systems using polynomial Lyapunov functions [J].
Bouzaouache, Hajer ;
Braiek, Naceur Benhadj .
MATHEMATICS AND COMPUTERS IN SIMULATION, 2008, 76 (5-6) :316-329
[3]  
Elloumi S, 2002, IEEE INT C SYST MAN
[4]  
Elloumi S., NONLINEAR DYNAMICS S, V12
[5]   Matrix scaling for large-scale system decomposition [J].
Finney, JD ;
Heck, BS .
AUTOMATICA, 1996, 32 (08) :1177-1181
[6]   Nonlinear decentralized control of large-scale power systems [J].
Guo, Y ;
Hill, DJ ;
Wang, YY .
AUTOMATICA, 2000, 36 (09) :1275-1289
[7]  
Gupta F., 2002, 7 INT C CONTR AUT RO
[8]   A hierarchical optimization neural network for large-scale dynamic systems [J].
Hou, ZG .
AUTOMATICA, 2001, 37 (12) :1931-1940
[9]   STABILITY ANALYSIS OF LARGE-SCALE SYSTEMS WITH DELAYS [J].
HUANG, SN ;
SHAO, HH ;
ZHANG, ZJ .
SYSTEMS & CONTROL LETTERS, 1995, 25 (01) :75-78
[10]   Decentralized nonlinear adaptive control for multimachine power systems via high-gain perturbation observer [J].
Jiang, L ;
Wu, QH ;
Wen, JY .
IEEE TRANSACTIONS ON CIRCUITS AND SYSTEMS I-REGULAR PAPERS, 2004, 51 (10) :2052-2059