Decentralized nonlinear optimal predictive excitation control for multi-machine power systems

被引:38
作者
Yao, Wei [1 ]
Jiang, L. [2 ]
Fang, Jiakun [1 ]
Wen, Jinyu [1 ]
Cheng, Shijie [1 ]
机构
[1] Huazhong Univ Sci & Technol, State Key Lab Adv Electromagnet Engn & Technol, Wuhan 430074, Peoples R China
[2] Univ Liverpool, Dept Elect Engn & Elect, Liverpool L69 3GJ, Merseyside, England
基金
中国国家自然科学基金;
关键词
Power system; Decentralized control; Nonlinear optimal predictive control; Excitation control; Multi-machine power systems; Dynamic stability; TRANSIENT STABILITY; HAMILTONIAN THEORY; ADAPTIVE-CONTROL; DESIGN; OSCILLATIONS; ALGORITHM; OBSERVER;
D O I
10.1016/j.ijepes.2013.10.021
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
This paper presents a novel decentralized nonlinear excitation controller based on a nonlinear optimal predictive control theory for multi-machine power systems to enhance their transient stability. A key feature of the proposed excitation controller is that it does not require online optimization and the huge computation burden is avoided. There are only two controller parameters, i.e. prediction horizon and control order, needed to be determined at the design stage. Moreover, as the proposed excitation controller only requires local and direct measurements used as input signals, it can be implemented locally and dispersedly for individual generators and is convenient for industrial applications. Case studies are performed based on a three-machine six-bus power system. Simulation results demonstrate the effectiveness of the proposed nonlinear excitation controller in terms of improving dynamic stability and robust performance under various operating conditions. (C) 2013 Elsevier Ltd. All rights reserved.
引用
收藏
页码:620 / 627
页数:8
相关论文
共 29 条
[1]  
[Anonymous], 1994, POWER SYSTEM STABILI
[2]   Optimal control of nonlinear systems: a predictive control approach [J].
Chen, WH ;
Ballance, DJ ;
Gawthrop, PJ .
AUTOMATICA, 2003, 39 (04) :633-641
[3]   DAMPING OF MULTI-MODAL OSCILLATIONS IN POWER-SYSTEMS USING A DUAL-RATE ADAPTIVE STABILIZER [J].
CHENG, SJ ;
MALIK, OP ;
HOPE, GS .
IEEE TRANSACTIONS ON POWER SYSTEMS, 1988, 3 (01) :101-108
[4]   GENERALIZED PREDICTIVE CONTROL .1. THE BASIC ALGORITHM [J].
CLARKE, DW ;
MOHTADI, C ;
TUFFS, PS .
AUTOMATICA, 1987, 23 (02) :137-148
[5]   Decentralized nonlinear H∞ controller for large scale power systems [J].
Dehghani, M. ;
Nikravesh, S. K. Y. .
INTERNATIONAL JOURNAL OF ELECTRICAL POWER & ENERGY SYSTEMS, 2011, 33 (08) :1389-1398
[6]   Decentralized coordinated control for large power system based on transient stability assessment [J].
Dou, Chun-Xia ;
Yang, Jinzhao ;
Li, Xiaogang ;
Gui, Ting ;
Bi, Yefei .
INTERNATIONAL JOURNAL OF ELECTRICAL POWER & ENERGY SYSTEMS, 2013, 46 :153-162
[7]   Robust Nonlinear Predictive Controller for Permanent-Magnet Synchronous Motors With an Optimized Cost Function [J].
Errouissi, Rachid ;
Ouhrouche, Mohand ;
Chen, Wen-Hua ;
Trzynadlowski, Andrzej M. .
IEEE TRANSACTIONS ON INDUSTRIAL ELECTRONICS, 2012, 59 (07) :2849-2858
[8]   Multivariable continuous-time generalised predictive control: A state-space approach to linear and nonlinear systems [J].
Gawthrop, PJ ;
Demircioglu, H ;
Siller-Alcala, II .
IEE PROCEEDINGS-CONTROL THEORY AND APPLICATIONS, 1998, 145 (03) :241-250
[9]   Nonlinear decentralized disturbance attenuation excitation control for power systems with nonlinear loads based on the Hamiltonian theory [J].
Hao, Jin ;
Chen, Chen ;
Shi, Libao ;
Wang, Jie .
IEEE TRANSACTIONS ON ENERGY CONVERSION, 2007, 22 (02) :316-324
[10]   Robust nonlinear receding-horizon control of induction motors [J].
Hedjar, Ramdane ;
Boucher, Patrick ;
Dumur, Didier .
INTERNATIONAL JOURNAL OF ELECTRICAL POWER & ENERGY SYSTEMS, 2013, 46 :353-365