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Hyperbolic-tangent-function-based cyclic correlation: Definition and theory

机译:基于双曲正切函数的循环相关:定义与理论

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Non-stationary, non-Gaussian signal processing is a challenging topic in signal processing research. Over the past decade, due to effectively addressing co-channel interference, cyclostationarity-based methodologies have found a wide range of applications, such as wireless communication, cognitive radio, and mechanical vibration monitoring. Despite offering a feasible scheme, the second and higher-order cyclostationarity-based methodologies suffer under non-Gaussian noise environments, particularly impulsive noise environments. In this paper, through studying the similarity measurement, nonlinear function, and mapping mode, we propose a novel methodology named hyperbolic-tangent-function-based cyclic correlation (HTCC) to address both Gaussian and non-Gaussian noises with a uniform expression. The idea is inspired by the fact that hyperbolic tangent function is not only a bounded function but also achieves a differential compression. In addition, the theoretical foundations of this novel method are introduced step by step, including the definition, property, and spectrum. A number of numerical experiments are carried out to compare the algorithm performance with existing competitive methods. The proposed method generally shows good effectiveness and robustness and can be utilized for denoising problems in signal processing. (C) 2019 Elsevier B.V. All rights reserved.
机译:在信号处理研究中,非平稳,非高斯信号处理是一个具有挑战性的话题。在过去的十年中,由于有效地解决了同频干扰,基于循环平稳性的方法已找到了广泛的应用,例如无线通信,认知无线电和机械振动监控。尽管提供了可行的方案,但是基于二阶和更高阶基于循环平稳性的方法在非高斯噪声环境(尤其是脉冲噪声环境)下仍然存在问题。在本文中,通过研究相似性度量,非线性函数和映射模式,我们提出了一种基于双曲正切函数的循环相关性(HTCC)的新方法,以统一的表达式处理高斯和非高斯噪声。这个想法是受以下事实启发的:双曲正切函数不仅是有界函数,而且还实现了微分压缩。此外,逐步介绍了这种新方法的理论基础,包括定义,性质和光谱。进行了许多数值实验,以将算法性能与现有竞争方法进行比较。所提出的方法通常显示出良好的有效性和鲁棒性,并且可以用于对信号处理中的问题进行消噪。 (C)2019 Elsevier B.V.保留所有权利。

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