Application of modal sensitivity for power system harmonic resonance analysis

被引:76
作者
Huang, Zhenyu [1 ]
Cui, Yu
Xu, Wilsun
机构
[1] Pacific NW Natl Lab, Energy Sci & Technol Directorate, Richland, WA 99354 USA
[2] Univ Alberta, Dept Elect & Comp Engn, Edmonton, AB T6G 2V4, Canada
关键词
eigenvalue sensitivity; harmonic resonance; harmonics; modal analysis; power quality;
D O I
10.1109/TPWRS.2006.883678
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
Harmonic resonance is closely related to the singularity of a network admittance matrix. The smallest eigenvalue of the matrix defines the mode of harmonic resonance. This paper applies this eigenvalue theory and proposes a method to determine which network components have significant contributions to a harmonic resonance phenomenon. The basic idea is to calculate the sensitivities of a resonance mode to the parameters of network components. The sensitivity results are then ranked to quantify the impact of each component. In this paper, the eigen-sensitivity theory as applied to harmonic resonance mode analysis is presented. Case studies are used to verify the theory. A practical example is given to illustrate the application of the proposed method. In addition, this paper further conducts extensive comparative analysis on three types of network-oriented modal analysis techniques. The results have clarified the similarities and differences among the techniques.
引用
收藏
页码:222 / 231
页数:10
相关论文
共 14 条
[1]   Test systems for harmonics modeling and simulation [J].
Abu-hashim, R ;
Burch, R ;
Chang, G ;
Grady, M ;
Gunther, E ;
Halpin, M ;
Hatziadoniu, C ;
Liu, Y ;
Marz, M ;
Ortmeyer, T ;
Rajagopalan, V ;
Ranade, S ;
Ribeiro, P ;
Sims, T ;
Xu, W .
IEEE TRANSACTIONS ON POWER DELIVERY, 1999, 14 (02) :579-587
[2]  
Bonner A, 1996, IEEE T POWER DELIVER, V11, P466
[3]   DETERMINING THE ZEROS AND POLES OF LINEAR CIRCUIT NETWORKS USING FUNCTION APPROXIMATION [J].
BOWMAN, RJ ;
BREWSTER, CC .
IEEE TRANSACTIONS ON COMPUTER-AIDED DESIGN OF INTEGRATED CIRCUITS AND SYSTEMS, 1987, 6 (04) :678-690
[4]  
CARAMIA P, 2001, P IEEE POW ENG SOC W
[5]   Inherent structure theory of networks and power system harmonics [J].
Carpinelli, G ;
Russo, A ;
Russo, M ;
Verde, P .
IEE PROCEEDINGS-GENERATION TRANSMISSION AND DISTRIBUTION, 1998, 145 (02) :123-132
[6]   COMPUTATIONALLY EFFICIENT ESTIMATION OF FREQUENCY-RESPONSE AND DRIVING POINT IMPEDANCES IN WIDE-BAND ANALOG AMPLIFIERS [J].
CHOMA, J ;
WITHERSPOON, S .
IEEE TRANSACTIONS ON CIRCUITS AND SYSTEMS, 1990, 37 (06) :720-728
[7]  
CHOMA J, 1984, ELECT NETWORKS THEOR
[8]  
Kundur P., 1994, POWER SYSTEM STABILI
[9]  
Laughton M. A., 1978, P 6 PSCC DARMST AUG, P188
[10]   DISTRIBUTION-SYSTEM HARMONIC DESIGN [J].
ORTMEYER, TH ;
ZEHAR, K .
IEEE TRANSACTIONS ON POWER DELIVERY, 1991, 6 (01) :289-294