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IMPROVED EMPIRICAL MODE DECOMPOSITION AND APPLICATION IN FAULT DIAGNOSIS

机译:改进的经验模态分解及其在故障诊断中的应用

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The mechanical vibration signal can be decomposed by the empirical mode decomposition (EMD), that any complicated one-dimensional signals can be decomposed to a finite and often small number of 'intrinsic mode functions' (IMF). It is very useful for fault diagnosis or others. However, EMD and its Hilbert spectrum are distorted by the end effect, i.e., both beginning and ending point of data series are not local maximum or minimum, the decomposition quality would be polluted further alone with the decomposition. An improved empirical mode decomposition method is derived in the paper. The time series model is used to forecast both ends of data till it is the local maxima or minima. Meanwhile, a decomposition precision criterion of EMD is defined by the residual square sum. The simulation shows that the improved EMD is better than the general one by the criterion. At last, as an example, the improved EMD is applied to fault diagnosis, and it is very well to identify the gear fault.
机译:机械振动信号可以通过经验模态分解(EMD)进行分解,即任何复杂的一维信号都可以分解为有限且通常为数不多的“本征模函数”(IMF)。这对于故障诊断或其他非常有用。但是,EMD及其希尔伯特谱会因末端效应而失真,即数据序列的起点和终点都不是局部最大值或最小值,分解质量将进一步受到分解的影响。本文提出了一种改进的经验模式分解方法。时间序列模型用于预测数据的两端,直到它是局部最大值或最小值为止。同时,EMD的分解精度标准由残差平方和定义。仿真结果表明,改进后的EMD在准则上优于普通EMD。最后以改进的EMD为例进行故障诊断,很好地识别出齿轮故障。

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