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A STUDY OF WAVELET ENTROPY MEASURE DEFINITION AND ITS APPLICATION FOR FAULT FEATURE PICK-UP AND CLASSIFICATION

机译:小波熵度量定义及其在故障特征提取与分类中的应用研究

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摘要

Shannon entropy in time domain is a measure of signal or system uncertainty. When based on spectrum entropy, Shannon entropy can be taken as a measure of signal or system complexity.Therefore, wavelet analysis based on wavelet entropy measure can signify the complexity of non-steady signal or system in both time and frequency domain. In this paper, in order to meet the requirements of post-analysis on abundant wavelet transform result data and the need of information mergence, the basic definition of wavelet entropy measure is proposed, corresponding algorithms of several wavelet entropies, such as wavelet average entropy, wavelet time-frequency entropy, wavelet distance entropy,etc. are put forward, and the physical meanings of these entropies are analyzed as well. The application principle of wavelet entropy measure in ElectroEncephaloGraphy (EEG) signal analysis, mechanical fault diagnosis, fault detection and classification in power system are analyzed. Finally, take the transmission line fault detection in power system for example, simulations in two different systems, a 10kV automatic blocking and continuous power transmission line and a 500kV Extra High Voltage (EHV) transmission line, are carried out, and the two methods, wavelet entropy and wavelet modulus maxima, are compared, the results show feasibility and application prospect of the six wavelet entropies.
机译:时域中的香农熵是信号或系统不确定性的量度。当基于频谱熵时,香农熵可以作为信号或系统复杂度的量度,因此,基于小波熵测度的小波分析可以在时域和频域上表示非稳态信号或系统的复杂度。为了满足对大量小波变换结果数据进行后分析的要求和信息融合的需要,提出了小波熵测度的基本定义,提出了几种小波熵的对应算法,如小波平均熵,小波时频熵,小波距离熵等提出了这些熵,并分析了这些熵的物理含义。分析了小波熵测度在电力系统脑电信号分析,机械故障诊断,故障检测和分类中的应用原理。最后,以电力系统中的输电线路故障检测为例,在两个不同的系统中进行仿真,分别是10kV自动闭塞和连续输电线路和500kV超高压(EHV)输电线路,并采用两种方法,比较了小波熵和小波模极大值,结果表明了这六个小波熵的可行性和应用前景。

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