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Applying the Fourier-modified mellin transform (FMMT) to Doppler-distorted waveforms

机译:将傅立叶修正的梅林变换(FMMT)应用于多普勒失真的波形

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摘要

The magnitude spectrum of a time domain signal has the property of delay-invariance. Similar to the delay-invariance property of the Fourier transform, the Mellin transform has the property of scale-invariance. By combining. these two transforms together one can form the Fourier-Mellin transform that yields a signal representation which is independent of both delay and scale change. Due to the undesired low-pass property of the Mellin transform (MT), the modified Mellin transform (MMT) which is also scale-invariant is applied in our approach. Therefore the Fourier-modified Mellin transform (FMMT) of the original signal and the Doppler-distorted signal will be identical. This signal representation is useful in signal detection and target recognition. Several examples dealing with different waveforms have been simulated to illustrate the applicability of this approach. The performance of the Fourier-modified Mellin transform under different levels of noise in the signal are also illustrated in this paper. (c) 2006 Elsevier Inc. All rights reserved.
机译:时域信号的幅度谱具有延迟不变性。类似于傅立叶变换的延迟不变性,Mellin变换具有尺度不变性。通过结合。这两个变换一起可以形成傅立叶-梅林变换,该傅立叶-梅林变换产生的信号表示与延迟和比例变化均无关。由于Mellin变换(MT)的不希望的低通特性,在我们的方法中应用了修改过的Mellin变换(MMT),它也是尺度不变的。因此,原始信号和多普勒失真信号的傅立叶修正梅林变换(FMMT)将是相同的。该信号表示在信号检测和目标识别中很有用。模拟了几个处理不同波形的示例,以说明该方法的适用性。本文还说明了在信号中不同噪声水平下傅立叶修正的Mellin变换的性能。 (c)2006 Elsevier Inc.保留所有权利。

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