Forced Oscillation Source Location via Multivariate Time Series Classification

Precisely locating low-frequency oscillation sources is the prerequisite of suppressing sustained oscillation, which is an essential guarantee for the secure and stable operation of power grids. Using synchrophasor measurements, a machine learning method is proposed to locate the source of forced oscillation in power systems. Rotor angle and active power of each power plant are utilized to construct multivariate time series (MTS). Applying Mahalanobis distance metric and dynamic time warping, the distance between MTS with different phases or lengths can be appropriately measured. The obtained distance metric, representing characteristics during the transient phase of forced oscillation under different disturbance sources, is used for offline classifier training and online matching to locate the disturbance source. Simulation results using the four-machine two-area system and IEEE 39-bus system indicate that the proposed location method can identify the power system forced oscillation source online with high accuracy.

[1]  P. Kundur,et al.  Power system stability and control , 1994 .

[2]  Baba C. Vemuri,et al.  A Robust and Efficient Doubly Regularized Metric Learning Approach , 2012, ECCV.

[3]  Wei Hu,et al.  An energy-based method for location of power system oscillation source , 2013, IEEE Transactions on Power Systems.

[4]  Jinbo Bi,et al.  AdaBoost on low-rank PSD matrices for metric learning , 2011, CVPR 2011.

[5]  Meinard Müller,et al.  Dynamic Time Warping , 2008 .

[6]  Daniel J. Trudnowski,et al.  Effects of forced oscillations on spectral-based mode-shape estimation , 2013, 2013 IEEE Power & Energy Society General Meeting.

[7]  Inderjit S. Dhillon,et al.  Learning low-rank kernel matrices , 2006, ICML.

[8]  Yuan-Fang Wang,et al.  Learning a Mahalanobis Distance-Based Dynamic Time Warping Measure for Multivariate Time Series Classification , 2016, IEEE Transactions on Cybernetics.

[9]  Hamid Reza Karimi,et al.  LogDet Divergence-Based Metric Learning With Triplet Constraints and Its Applications , 2014, IEEE Transactions on Image Processing.

[10]  K. R. Padiyar,et al.  ENERGY FUNCTION ANALYSIS FOR POWER SYSTEM STABILITY , 1990 .

[11]  Arun G. Phadke,et al.  Electromechanical wave propagation in large electric power systems , 1998 .

[12]  C. Jing,et al.  An energy approach to analysis of interarea oscillations in power systems , 1996 .

[13]  Zhang Hongli Application of Dynamic Approximate Entropy in Real-time Detection of Forced Power Oscillation , 2012 .

[14]  Daniel J. Trudnowski,et al.  Mode shape estimation algorithms under ambient conditions: A comparative review , 2013, IEEE Transactions on Power Systems.