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DISCRETE FOURIER TRANSFORM (FFT) CONCEPTS FOR VIBRATION ANALYSIS

机译:离散傅里叶变换(FFT)概念用于振动分析

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The FFT, the Fast Fourier transform or discrete Fourier transform, DFT, is extremely basic to our business. There is a fundamental interchangeability between time and frequency. We are able to look at a vibration signal from two equally basic points of view. There is a also duality between time and wavelet domains, and probably many others, but frequency seems most natural for us. Every chunk of signal, once digitized, can be exactly and completely saved in either the time or frequency information. There is no basic economy in data storage in either format. We use the DFT to form a spectrum of the signal sample; to form an average spectrum, to observe spectrum evolution or change as time goes on. I'll explain the time frequency transformation to make the calculations clearer, understandable. The paper also presents inverse transformation, band-wise reconstruction, and the Hilbert transform.
机译:FFT,快速傅立叶变换或离散傅立叶变换DFT是我们业务的基础。时间和频率之间存在根本的互换性。我们能够从两个基本相同的观点来看振动信号。时域和小波域之间可能还有对偶性,可能还有许多其他域,但频率对我们而言似乎是最自然的。一旦数字化,每个信号块都可以准确,完整地保存在时间或频率信息中。两种格式的数据存储都没有基本的经济意义。我们使用DFT形成信号样本的频谱。形成平均频谱,观察频谱随时间的变化或变化。我将说明时间频率转换,以使计算更清晰,易于理解。本文还提出了逆变换,带状重构和希尔伯特变换。

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