Signal Representation Using Ramanujan Subspaces Utilizing A Prior Signal Information

Shaik Basheeruddin Shah, Vijay Kumar Chakka
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Abstract

In signal processing applications the information about the signal such as frequency (or) period is known a prior for most of the practical signals like ECG, EEG, speech, etc. Inspired by this, in this paper, we propose a new signal representation to estimate the period and frequency information of a given signal with low computational complexity. We achieve this by representing a finite-length discrete-time signal as a linear combination of signals belongs to Ramanujan subspaces. Further, we evaluate the performance of the proposed representation with a simulated example and also by addressing the problem of reducing Power Line Interference (PLI) in an ECG signal. Finally, for a given integer-valued signal, we show that the computational complexity of the proposed transform is quite low in comparison with the existing transforms, and it is quite comparable for a given real (or) complex-valued signal.
利用先验信号信息的Ramanujan子空间信号表示
在信号处理应用中,对于大多数实际信号,如心电、脑电图、语音等,有关信号的频率(或)周期等信息是已知的。受此启发,本文提出了一种新的信号表示,以较低的计算复杂度估计给定信号的周期和频率信息。我们通过将有限长度的离散时间信号表示为属于拉马努金子空间的信号的线性组合来实现这一点。此外,我们通过一个模拟示例评估了所提出的表示的性能,并通过解决减少心电信号中的电源线干扰(PLI)的问题。最后,对于给定的整数值信号,我们表明,与现有的变换相比,所提出的变换的计算复杂度相当低,并且对于给定的实(或)复值信号具有相当的可比性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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