Identification of Low-Frequency Oscillation Modes Using PMU Based Data-Driven Dynamic Mode Decomposition Algorithm

被引:16
作者
Zuhaib, Mohd [1 ]
Rihan, Mohd [1 ]
机构
[1] Aligarh Muslim Univ AMU, ZH Coll Engn & Technol ZHCET, Dept Elect Engn, Aligarh 202002, Uttar Pradesh, India
关键词
Phasor measurement unit; wide area monitoring system; dynamic mode decomposition algorithm; eigensystem realization algorithm; low-frequency oscillations;
D O I
10.1109/ACCESS.2021.3068227
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Power system inter-area oscillations curtail the power transferring capabilities of the transmission lines in a large interconnected power system. Accurate identification of dominant modes and associated contributing generators is important to avoid power system failures by taking appropriate remedial measures. This paper proposes a multi-channel Improved Dynamic Mode Decomposition (IDMD) algorithm-based modal analysis technique using Synchrophasors measurement. First, a reduced-order dynamic power system model is estimated and using this model dominant oscillation modes, corresponding modes shapes, damping ratio, coherent group of generators, participation factors are determined. To improve the accuracy data stacking technique is used to capture detailed information of the system. An optimal hard threshold technique is utilized to select the most optimal model order to avoid uncertainties due to the presence of high level of measurement noise. The study results show that the proposed algorithm gives an accurate and robust solution even in systems having high level of noise in the measurement data. The performance of the proposed technique is tested on simulated data from two-area four-machine system and wNAPS 41-bus 16-generator system with PMU measurements corrupted with different levels of measurement noise. To further strengthen the viewpoint, the proposed method is validated on real-time PMU measurement from ISO New England data to validate the accuracy of the proposed work.
引用
收藏
页码:49434 / 49447
页数:14
相关论文
共 39 条
[1]   Dynamic Mode Decomposition in Various Power System Applications [J].
Alassaf, Abdullah ;
Fan, Lingling .
2019 51ST NORTH AMERICAN POWER SYMPOSIUM (NAPS), 2019,
[2]   Randomized Dynamic Mode Decomposition for Oscillation Modal Analysis [J].
Alassaf, Abdullah ;
Fan, Lingling .
IEEE TRANSACTIONS ON POWER SYSTEMS, 2021, 36 (02) :1399-1408
[3]   Coherency Identification in Interconnected Power System-An Independent Component Analysis Approach [J].
Ariff, M. A. M. ;
Pal, B. C. .
IEEE TRANSACTIONS ON POWER SYSTEMS, 2013, 28 (02) :1747-1755
[4]   An Augmented Prony Method for Power System Oscillation Analysis Using Synchrophasor Data [J].
Arpanahi, Moossa Khodadadi ;
Kordi, Meysam ;
Torkzadeh, Roozbeh ;
Alhelou, Hassan Haes ;
Siano, Pierluigi .
ENERGIES, 2019, 12 (07)
[5]   A Dynamic Mode Decomposition Framework for Global Power System Oscillation Analysis [J].
Barocio, Emilio ;
Pal, Bikash C. ;
Thornhill, Nina F. ;
Roman Messina, Arturo .
IEEE TRANSACTIONS ON POWER SYSTEMS, 2015, 30 (06) :2902-2912
[6]   The matrix pencil for power system modal extraction [J].
Crow, ML ;
Singh, A .
IEEE TRANSACTIONS ON POWER SYSTEMS, 2005, 20 (01) :501-502
[7]  
Delavari A., 2018, 2018 IEEE Electrical Power and Energy Conference (EPEC), P1, DOI 10.1109/CCECE.2018.8447645
[8]  
Eszterglayos J, 1978, CIGRE, P4
[9]   Improvement of low frequency oscillation damping by allocation and design of power system stabilizers in the multi-machine power system [J].
Fereidouni, A. R. ;
Vahidi, B. ;
Mehr, T. Hoseini ;
Tahmasbi, M. .
INTERNATIONAL JOURNAL OF ELECTRICAL POWER & ENERGY SYSTEMS, 2013, 52 :207-220
[10]   The Optimal Hard Threshold for Singular Values is 4/√3 [J].
Gavish, Matan ;
Donoho, David L. .
IEEE TRANSACTIONS ON INFORMATION THEORY, 2014, 60 (08) :5040-5053