Computationally efficient updating of a weighted Welch periodogram for nonstationary signals

Frank Tuffner, J. Pierre, R. Kubichek
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引用次数: 9

Abstract

In this paper we introduce a computationally efficient method for updating a weighted Welch periodogram for nonstationary signals. Non-parametric spectral estimation techniques, such as the Welch periodogram, are highly mature topics in signal processing. They have a wide variety of applications in signal analysis including real-time applications with modern test and measurement systems. In many of these real-time applications the data is nonstationary having a power spectrum that is changing over time. This paper introduces a method of generating a weighted update of the Welch periodogram as more data becomes available. We find that for a certain class of weighting functions a computationally efficient algorithm can be found. The paper also presents calculations of the computational complexity of the updating algorithm and simulations for nonstationary signals.
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非平稳信号加权Welch周期图的计算效率更新
本文介绍了一种计算效率高的方法来更新非平稳信号的加权Welch周期图。非参数谱估计技术,如韦尔奇周期图,是信号处理中非常成熟的课题。它们在信号分析中有广泛的应用,包括与现代测试和测量系统的实时应用。在许多实时应用中,数据是非平稳的,其功率谱随时间而变化。本文介绍了一种随着可用数据增多而产生韦尔奇周期图加权更新的方法。我们发现,对于某一类加权函数,可以找到一种计算效率高的算法。文中还对更新算法的计算复杂度进行了计算,并对非平稳信号进行了仿真。
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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