Partial Discharge Detection and Recognition in Random Matrix Theory Paradigm

The detection and recognition of partial discharge (PD) is an important topic in insulation tests and diagnoses. Take advantage of the affluent results from random matrix theory (RMT), such as eigenvalue analysis, M-P law, the ring law, and so on, a novel methodology in RMT paradigm is proposed for fast PD pulse detection in this paper. Furthermore, a scheme of time series modeling as random matrix is also proposed to extend RMT for applications with non-Gaussian noise context. Based on that, the eigenvalue distribution property is used for PD pattern recognition, which is completely new compared with traditional phase resolved PD and time-resolved PD methods. The simulation and experimental results show that the proposed methods are efficient, reliable, and feasible for PD detection and recognition especially for online applications.

[1]  Raj Rao Nadakuditi,et al.  The Performance of a Matched Subspace Detector That Uses Subspaces Estimated From Finite, Noisy, Training Data , 2013, IEEE Transactions on Signal Processing.

[2]  R. Couillet,et al.  Random Matrix Methods for Wireless Communications: Estimation , 2011 .

[3]  Gehao Sheng,et al.  Robust Time Delay Estimation Method for Locating UHF Signals of Partial Discharge in Substation , 2013, IEEE Transactions on Power Delivery.

[4]  Yaxin Bi,et al.  KNN Model-Based Approach in Classification , 2003, OTM.

[5]  M. Hoof,et al.  Analyzing partial discharge pulse sequences-a new approach to investigate degradation phenomena , 1994, Proceedings of 1994 IEEE International Symposium on Electrical Insulation.

[6]  P. Morshuis,et al.  Partial discharges at DC voltage: their mechanism, detection and analysis , 2005, IEEE Transactions on Dielectrics and Electrical Insulation.

[7]  Jianfeng Yao,et al.  A note on a Marčenko–Pastur type theorem for time series , 2011, 1109.1612.

[8]  F. Merlevède,et al.  Limiting Spectral Distribution of Large Sample Covariance Matrices Associated with a Class of Stationary Processes , 2013, Journal of Theoretical Probability.

[9]  Rainer Patsch,et al.  Pulse Sequence Analysis - a diagnostic tool based on the physics behind partial discharges , 2002 .

[10]  Jian Li,et al.  Scale dependent wavelet selection for de-noising of partial discharge detection , 2010, IEEE Transactions on Dielectrics and Electrical Insulation.

[11]  Jian Li,et al.  Recognition of ultra high frequency partial discharge signals using multi-scale features , 2012, IEEE Transactions on Dielectrics and Electrical Insulation.

[12]  Mohammad Oskuoee,et al.  Partial discharge pattern recognition via sparse representation and ANN , 2015, IEEE Transactions on Dielectrics and Electrical Insulation.

[13]  Mohammad Oskuoee,et al.  Improving pattern recognition accuracy of partial discharges by new data preprocessing methods , 2015 .

[14]  Mohsen Ashtiani,et al.  Partial discharge pulse localization in excessive noisy data window , 2015, IEEE Transactions on Dielectrics and Electrical Insulation.

[15]  Bernd Freisleben,et al.  PD source identification with novel discharge parameters using counterpropagation neural networks , 1997 .

[16]  Hao Zhang,et al.  A novel wavelet transform technique for on-line partial discharge measurements. 1. WT de-noising algorithm , 2007, IEEE Transactions on Dielectrics and Electrical Insulation.

[17]  T. Tao Topics in Random Matrix Theory , 2012 .

[18]  Pascal Bianchi,et al.  Cooperative spectrum sensing using random matrix theory , 2008, 2008 3rd International Symposium on Wireless Pervasive Computing.

[19]  R. Qiu,et al.  A Big Data Architecture Design for Smart Grids Based on Random Matrix Theory , 2015, IEEE Transactions on Smart Grid.

[20]  Yanming Li,et al.  Feature extraction methods for time frequency energy distribution of PD pulse , 2008, 2008 International Conference on Condition Monitoring and Diagnosis.

[21]  E. Gulski,et al.  Knowledge-based diagnosis of partial discharges in power transformers , 2008, IEEE Transactions on Dielectrics and Electrical Insulation.

[22]  Li Yanming,et al.  Digital detection, grouping and classification of partial discharge signals at DC voltage , 2008, IEEE Transactions on Dielectrics and Electrical Insulation.

[23]  Zheng Zhong,et al.  Partial discharge recognition based on pulse waveform using time domain data compression method , 2000, Proceedings of the 6th International Conference on Properties and Applications of Dielectric Materials (Cat. No.00CH36347).

[24]  Qian Ai,et al.  A Correlation Analysis Method for Power Systems Based on Random Matrix Theory , 2015, IEEE Transactions on Smart Grid.

[25]  G. Robles,et al.  Partial discharge and noise separation by means of spectral-power clustering techniques , 2013, IEEE Transactions on Dielectrics and Electrical Insulation.

[26]  R. Bartnikas,et al.  De-noising of partial discharge signal using eigen-decomposition technique , 2008, IEEE Transactions on Dielectrics and Electrical Insulation.

[27]  Baiqi Miao,et al.  On limiting spectral distribution of large sample covariance matrices by VARMA(p,q) , 2011 .

[28]  Sun Cai-xin ESTABLISHMENT OF MATHEMATICAL MODEL FOR PARTIAL DISCHARGE IN GIS USING UHF METHOD , 2005 .

[29]  Y. Thomas Hou,et al.  Cognitive radio communications and networks: principles and practice , 2012 .

[30]  Yonghong Zeng,et al.  Eigenvalue-based spectrum sensing algorithms for cognitive radio , 2008, IEEE Transactions on Communications.

[31]  Magdy M. A. Salama,et al.  Discrimination between PD pulse shapes using different neural network paradigms , 1994 .

[32]  Emre Telatar,et al.  Capacity of Multi-antenna Gaussian Channels , 1999, Eur. Trans. Telecommun..

[33]  R. Bartnikas,et al.  Trends in partial discharge pattern classification: a survey , 2005, IEEE Transactions on Dielectrics and Electrical Insulation.