用分形维数表征信号

B. S. Raghavendra, D. Dutt
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引用次数: 18

摘要

分形维数(FD)是表征信号的常用度量。它们在各个领域的信号分析应用中被用作复杂性度量。然而,对这种分析的适当解释尚未得到彻底解决。在本文中,我们研究了各种信号特性对FD的影响,并根据经典的信号处理概念,如幅度、频率、谐波数、噪声功率和信号带宽来解释结果。我们使用了Higuchipsilas方法来估计FDs。本研究有助于更好地理解各种信号参数的FD复杂度度量。我们的结果表明,FD是估计各种信号特性的有用度量。作为FD测度在现实场景中的应用,将FD作为识别颅内脑电图数据记录中癫痫发作和非癫痫发作间隔的特征,FD特征具有良好的识别性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Signal characterization using Fractal Dimension
Fractal Dimensions (FD) are popular metrics for characterizing signals. They are used as complexity measures in signal analysis applications in various fields. However, proper interpretation of such analyses has not been thoroughly addressed. In this paper, we study the effect of various signal properties on FD and interpret results in terms of classical signal processing concepts such as amplitude, frequency, number of harmonics, noise power and signal bandwidth. We have used Higuchipsilas method for estimating FDs. This study helps in gaining a better understanding of the FD complexity measure for various signal parameters. Our results indicate that FD is a useful metric in estimating various signal properties. As an application of the FD measure in real world scenario, the FD is used as a feature in discriminating seizures from seizure free intervals in intracranial EEG data recordings and the FD feature has given good discrimination performance.
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