DocumentCode
2700206
Title
Analysis on comparison of Permutation Entropy with Correlation Dimension for abnormality detection of a rolling bearing
Author
Feng, Fuzhou ; Rao, Guoqiang ; Jiang, Pengcheng ; Min, Qingxu
Author_Institution
Dept. of Mech. Eng., Armored Force Eng. Acadamy, Beijing, China
fYear
2012
fDate
15-18 June 2012
Firstpage
767
Lastpage
771
Abstract
Permutation entropy and fractal theory are new methods which are used to study irregularity and nonlinearity of a complex system in nature. Principle of Permutation Entropy (PE) and Correlation Dimension (CD) is introduced in this paper firstly, their differences in describing the complexity of vibration signal were analyzed and the selection methods of algorithm parameters were put forward, then taking the whole life vibration data of a bearing as an example, PE and CD algorithm were applied to detect abnormal characteristics respectively, and their difference on abnormal detection are compared with each other. It is concluded that the result of two detection methods is basically coincident, but PE has advantages in computational efficiency, which is much more suitable for online monitoring and will play an important role in preventive maintenance of mechanical equipments.
Keywords
entropy; fractals; rolling bearings; vibrations; CD algorithm; PE algorithm; abnormal characteristics detection; abnormality detection; complex system irregularity; complex system nonlinearity; complexity; correlation dimension; fractal theory; mechanical equipment; online monitoring; permutation entropy; preventive maintenance; rolling bearing; selection method; vibration data; vibration signal; Algorithm design and analysis; Complexity theory; Correlation; Entropy; Rolling bearings; Time series analysis; Vibrations; abnormality detection; correlation dimension; permutation entropy;
fLanguage
English
Publisher
ieee
Conference_Titel
Quality, Reliability, Risk, Maintenance, and Safety Engineering (ICQR2MSE), 2012 International Conference on
Conference_Location
Chengdu
Print_ISBN
978-1-4673-0786-4
Type
conf
DOI
10.1109/ICQR2MSE.2012.6246342
Filename
6246342
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