Automatic event detection in low SNR microseismic signals based on multi-scale permutation entropy and a support vector machine

Microseismic monitoring is an effective means for providing early warning of rock or coal dynamical disasters, and its first step is microseismic event detection, although low SNR microseismic signals often cannot effectively be detected by routine methods. To solve this problem, this paper presents permutation entropy and a support vector machine to detect low SNR microseismic events. First, an extraction method of signal features based on multi-scale permutation entropy is proposed by studying the influence of the scale factor on the signal permutation entropy. Second, the detection model of low SNR microseismic events based on the least squares support vector machine is built by performing a multi-scale permutation entropy calculation for the collected vibration signals, constructing a feature vector set of signals. Finally, a comparative analysis of the microseismic events and noise signals in the experiment proves that the different characteristics of the two can be fully expressed by using multi-scale permutation entropy. The detection model of microseismic events combined with the support vector machine, which has the features of high classification accuracy and fast real-time algorithms, can meet the requirements of online, real-time extractions of microseismic events.

[1]  Genshiro Kitagawa,et al.  Multivariate time-series model to estimate the arrival times of S-waves , 1993 .

[2]  Francesco Carlo Morabito,et al.  Multivariate Multi-Scale Permutation Entropy for Complexity Analysis of Alzheimer's Disease EEG , 2012, Entropy.

[3]  Pavan Kumar Kankar,et al.  Bearing fault diagnosis based on multi-scale permutation entropy and adaptive neuro fuzzy classifier , 2015 .

[4]  B. Pompe,et al.  Permutation entropy: a natural complexity measure for time series. , 2002, Physical review letters.

[5]  H. Akaike,et al.  Information Theory and an Extension of the Maximum Likelihood Principle , 1973 .

[6]  Johan A. K. Suykens,et al.  Least Squares Support Vector Machine Classifiers , 1999, Neural Processing Letters.

[7]  Vladimir Vapnik,et al.  An overview of statistical learning theory , 1999, IEEE Trans. Neural Networks.

[8]  Francisco Herrera,et al.  Study on the Impact of Partition-Induced Dataset Shift on $k$-Fold Cross-Validation , 2012, IEEE Transactions on Neural Networks and Learning Systems.

[9]  Jiang Yao-don,et al.  State of the art review on mechanism and prevention of coal bumps in China , 2014 .

[10]  Lei Wang,et al.  Rolling Bearing Fault Diagnosis Based on Wavelet Packet Decomposition and Multi-Scale Permutation Entropy , 2015, Entropy.

[11]  Jelle J Goeman,et al.  Efficient approximate k‐fold and leave‐one‐out cross‐validation for ridge regression , 2013, Biometrical journal. Biometrische Zeitschrift.

[12]  Yitao Liang,et al.  A novel bearing fault diagnosis model integrated permutation entropy, ensemble empirical mode decomposition and optimized SVM , 2015 .

[13]  Nong Zhang,et al.  Microseismic multi-parameter characteristics of rockburst hazard induced by hard roof fall and high stress concentration , 2015 .

[14]  Yue-Shi Lee,et al.  Robust and efficient multiclass SVM models for phrase pattern recognition , 2008, Pattern Recognit..

[15]  A. Chamkalani,et al.  Application of LS-SVM Classifier to Determine Stability State of Asphaltene in Oilfields by Utilizing SARA Fractions , 2015 .

[16]  R. V. Allen,et al.  Automatic phase pickers: Their present use and future prospects , 1982 .

[17]  Mohamed Cheriet,et al.  Model selection for the LS-SVM. Application to handwriting recognition , 2009, Pattern Recognit..

[18]  Bo-Suk Yang,et al.  Support vector machine in machine condition monitoring and fault diagnosis , 2007 .

[19]  Julius Georgiou,et al.  Detection of epileptic electroencephalogram based on Permutation Entropy and Support Vector Machines , 2012, Expert Syst. Appl..

[20]  Manfred Baer,et al.  An automatic phase picker for local and teleseismic events , 1987 .

[21]  Stavros M. Panas,et al.  PAI-S/K: A robust automatic seismic P phase arrival identification scheme , 2002, IEEE Trans. Geosci. Remote. Sens..

[22]  Haibo He,et al.  Comparisons of ADABOOST, KNN, SVM and Logistic Regression in Classification of Imbalanced Dataset , 2015, SCDS.

[23]  M. Leonard,et al.  Multi-component autoregressive techniques for the analysis of seismograms , 1999 .

[24]  Jia Rui-shen Method of automatic detection on micro-seismic P-arrival time under low signal-to-noise ratio , 2015 .

[25]  N. Huang,et al.  The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis , 1998, Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.

[26]  Robert M. May,et al.  Simple mathematical models with very complicated dynamics , 1976, Nature.