An identification method for power system low-frequency oscillation based on parameter optimized variational mode decomposition
Author:
Clc Number:

TM73

  • Article
  • | |
  • Metrics
  • |
  • Reference [21]
  • |
  • Related [20]
  • | | |
  • Comments
    Abstract:

    In view of the existing signal processing methods can not effectively solve the nonlinear and aliasing problems of low-frequency oscillation signals in power system, an improved variational mode decomposition (VMD) method is introduced into the pattern recognition of low frequency oscillation in this paper. Moreover, sample entropy and fast Fourier transform (FFT) are used to solve the problem of insufficient adaptive ability of VMD. The original signal is decomposed into several mode components by IVMD method. Then, Teager-Kaiser energy operator(TKEO) is applied on the fitting of each component to get the amplitude, frequency and damping of it. By the constructed test signal, the method of this paper is compared with VMD, empirical mode decomposition (EMD), total least squares-estimation of signal parameters via rotational invariance techniques (TLS-ESPRIT), and Prony on the performance of mode parameter identification. Results show that the IVMD method effectively overcomes the shortcomings of EMD, TLS-ESPRIT and Prony in dealing with mode mixing, noise sequence and non-stationary signals. Finally, the feasibility of the method of this paper in extracting the low frequency oscillation mode parameters of power system is verified by the simulation signal identification of the IEEE two-area four-generator power system and the New England 39-bus system.

    Reference
    [1] KUNDUR P.Power system stability and control[M]. New York:McGraw-Hill Inc, 1994.
    [2] LEEK C, POON K P. Analysis of power system dynamic oscillations with beat phenomenon by Fourier transformation[J]. IEEE Transaction on Power System, 1990, 5 (1):148-153.
    [3] RUEDAJ L, JUREZ C A, ERLICH I. Wavelet-based analysis of power system low-frequency electromechanical oscillations[J]. IEEE Transaction on Power System, 2011, 26(3):1733-1743.
    [4] TRIPATHY P, SRIVASTAVE S C, SINGH S N. A modified TL-S-ESPRIT-based method for low frequency mode identification in power system utilizing synchrophasor measurements[J]. IEEE Transaction on Power System, 2011, 26 (2):719-721.
    [5] LAURIAD, PISANI C. On Hilbert transform methods for low frequency oscillations detection[J]. IET Generation, Transmission&Distribution, 2014, 8(6):1061-1074.
    [6] HAUER J F. Application of prony analysis to the determination of modal content and equivalent models for measured power system response[J]. IEEE Transaction on Power System, 1991, 6(3):1062-1068.
    [7] 杨德昌,REHTANZ C,李勇,等. 基于改进希尔伯特-黄变换算法的电力系统低频振荡分析[J]. 中国电机工程学报, 2011, 31(10):102-108. YANG Dechang, REHTANZ C, LI Yong, et al. Researching on low frequency oscillation in power system based on improved HHT algorithm[J]. Proceedings of the CSEE, 2011, 31(10):102-108.
    [8] HATAMI M, FARROKHIFARD M, PARNIANI M.A non-statio-nary analysis of low-frequency electromechanical oscillations based on a refined margenau-hill distribution[J] .IEEE Transaction on Power System, 2016, 31(2):1567-1578.
    [9] HUANG N E, SHEN Z, LONG S R, et al. The empirical mode decomposition and the Hilbert spectrum for nonlinear and nonstationary time series analysis[J]. Proceedings of the Royal Society of London Series A, 1998, 454(1971):903-995.
    [10] YANG D C, REHTANZ C, LI Y, et al. A hybrid method and its applications to analyse the low frequency oscillations in the interconnected power system[J]. IET Generation, Trans-mi-ssion&Distribution, 2013, 7(8):874-884.
    [11] GU I Y, BOLLEN M H J. Estimating interharmonics by using sliding-window ESPRIT[J]. IEEE Transaction on Power Delivery, 2008, 23(1):13-23.
    [12] DRAGOMIRETSKIY K, ZOSSO D. Variational mode decomposition[J]. IEEE Transaction on Signal Processing, 2014, 62(3):531-544.
    [13] KAMWA I, PRADHAN A K, JOOS G. Robust detection and analysis of power system oscillations using the Teager-Kaiser energy operator[J]. IEEE Transaction on Power System, 2011, 26(1):323-333.
    [14] BRIGHAM E O, MORROW R E. The fast Fourier transform[J]. IEEE Spectrum, 1967, 4(12):63-70.
    [15] LIU Y Y, YANG G L, LI M, et al. Variational mode decomposition denoising combined the detrended fluctuation analysis[J]. Signal Processing, 2016, 125:349-364.
    [16] WIDODO A, SHIM M C, CAESARENDRA W, et al. Inte-lligent prognostics for battery health monitoring based on sample entropy[J]. Expert Systems with Applications, 2011, 38:11763-11769.
    [17] PINCUS S M. Assessing serial irregularity and its implications for health[J]. Annals of the New York Academy of Sciences, 2002, 954:245-267.
    [18] LAILA D S, MESSINA A R, PAL B C. A refined Hilbert-Huangtransform with applications to inter-area oscillation monitoring[J]. IEEE Transaction on Power System, 2009, 24 (2):610-619.
    [19] MOEINI A, KAMWA I, BRUNELLE P, et al. Open data IEEE test systems implemented in simpower systems for education and research in power grid dynamics and control[C]//50th International Universities Power Engineering Conference (UPEC), Stoke On Trent, United Kingdom, 2015.
    [20] 张宸宇,邓凯,史明明,等. 基于小波变换的直流主动配电网电压波动源辨识[J]. 电力工程技术,2017, 36(4):21-24, 30. ZHANG Chenyu,DENG Kai,SHI Mingming, et al. Iden-ti-fi-cation of voltage fluctuation sources in DC active distribution network based on wavelet transform[J]. Electric Power Engineering Technology, 2017, 36(4):21-24, 30.
    [21] 陈昊, 廖英祺, 张连芹, 等. 基于自适应滤波的信号分离与窄带干扰抑制[J]. 电力工程技术,2019, 38(2):129-134. CHEN Hao,LIAO Yingqi,ZHANG Lianqin, et al. A method of signal separation and narrowband interference suppression based on adaptive filter[J]. Electric Power Engineering Technology, 2019, 38(2):129-134.
    Cited by
    Comments
    Comments
    分享到微博
    Submit
Get Citation
Share
Article Metrics
  • Abstract:2044
  • PDF: 3097
  • HTML: 0
  • Cited by: 0
History
  • Received:September 20,2019
  • Revised:October 17,2019
  • Adopted:October 09,2019
  • Online: April 13,2020
  • Published: March 28,2020
Article QR Code