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首页> 外文期刊>Journal of Computational and Applied Mathematics >Blind source separation with nonlinear autocorrelation and non-Gaussianity
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Blind source separation with nonlinear autocorrelation and non-Gaussianity

机译:具有非线性自相关和非高斯性的盲源分离

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摘要

Blind source separation (BSS) is a problem that is often encountered in many applications, such as biomedical signal processing and analysis, speech and image processing, wireless telecommunication systems, data mining, sonar, radar enhancement, etc. One often solves the BSS problem by using the statistical properties of original sources, e.g., non-Gaussianity or time-structure information. Nevertheless, real-life mixtures are likely to contain both non-Gaussianity and time-structure information sources, rendering the algorithms using only one statistical property fail. In this paper, we address the BSS problem when source signals have non-Gaussianity and temporal structure with nonlinear autocorrelation. Based on the two statistical characteristics of sources, we develop an objective function. Maximizing the objective function, we propose a gradient ascent source separation algorithm. Furthermore, We give some mathematical properties for the algorithm. Computer simulations for sources with square temporal autocorrelation and non-Gaussianity illustrate the efficiency of the proposed approach.
机译:盲源分离(BSS)是许多应用程序中经常遇到的问题,例如生物医学信号处理和分析,语音和图像处理,无线电信系统,数据挖掘,声纳,雷达增强等。通常可以解决BSS问题通过使用原始来源的统计属性,例如非高斯性或时间结构信息。然而,现实生活中的混合物很可能同时包含非高斯性和时间结构信息源,使得仅使用一种统计属性的算法就失败了。在本文中,我们解决了当源信号具有非高斯性和具有非线性自相关的时间结构时的BSS问题。基于源的两个统计特征,我们开发了一个目标函数。为了最大化目标函数,我们提出了一种梯度上升源分离算法。此外,我们给出了该算法的一些数学性质。具有平方时间自相关和非高斯性的源的计算机仿真说明了所提出方法的效率。

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