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New Correlation Analysis Method for Nonstationary Signal

机译:非平稳信号的相关分析新方法

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This paper proposes a new correlation analysis method for nonstationary and energy-limited continual signals, which works out a formula similar to time correlation theory; that is to say when the operator, f, meets a certain condition, its auto-correlation property of Fourier transform can be presented by Fourier transform of its energy function, |f(t)|~2, revealing its correlation of the Fourier transform coefficients of frequency interval, ω. It proves that the Parseval identical equation is the special case happening when ω = 0. The above conclusion explains the theory of image compressing and noise removing through wavelet transform.
机译:提出了一种新的非平稳能量受限的连续信号相关分析方法,其公式类似于时间相关理论。也就是说,当算符f满足一定条件时,其傅立叶变换的自相关特性可以通过其能量函数| f(t)|〜2的傅立叶变换来表示,从而揭示其与傅立叶变换的相关性。频率间隔系数ω。证明了当ω= 0时发生的特例是Parseval等式。以上结论说明了图像压缩和通过小波变换去除噪声的理论。

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