信号分析中的排列熵:以合成孔径雷达图像为例

Khalid El-Darymli, E. Gill, C. Moloney, Peter F. McGuire, D. Power
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引用次数: 3

摘要

香农熵是信号分析的有力工具。然而,因为它是基于一种还原论的世界观,就其本身而言,香农熵不能适当地处理与非线性和非平稳过程有关的“时间动力学”。为了解决这个问题,香农熵的一个扩展,被称为置换熵(PE),已经在文献中提出。本文在一个综合的、真实的合成孔径雷达数据集上展示了PE在信号分析中的应用。与传统的信号分析方法相比,结果表明PE在捕捉信号组成值之间的动态方面具有统计意义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Permutation entropy for signal analysis: A case study of synthetic aperture radar imagery
Shannon entropy is a powerful tool for signal analysis. However, because it is based on a reductionist worldview, on its own, Shannon entropy cannot properly handle `temporal dynamics' pertaining to nonlinear and nonstationary processes. To remedy this, an extension of Shannon entropy, known as permutation entropy (PE), has been proposed in the literature. In this paper, the utility of PE for signal analysis is demonstrated on a comprehensive and real-world synthetic aperture radar dataset. When compared to conventional methods for signal analysis, the results convey the statistical significance of PE in capturing the dynamics between the constituent values of the signal.
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