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Fast fixed-point algorithm for blind separation of nonlinear autocorrelation and non-Gaussian sources

机译:非线性自相关和非高斯源盲分离的快速定点算法

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Blind source separation (BSS) problem is often solved by using only one statistical property of original sources. In this work, a method combines non-Gaussianity and nonlinear autocorrelation for the BSS problem, which extends the previous BSS situation, is presented.We propose a fast fixed-point algorithm for BSS with nonlinear autocorrelation and non-Gaussianity in this paper. Our algorithm obtained here does not need choose any learning rate. We study its convergence property and show that its convergence speed is at least quadratic. Computer simulations for square temporal autocorrelation and non-Gaussian sources, including sub-Gaussian and super-Gaussian sources, illustrate the efficiency of the proposed approach.
机译:盲源分离(BSS)问题通常通过仅使用原始源的一种统计属性来解决。本文提出了一种将非高斯性和非线性自相关相结合的方法来解决BSS问题,从而扩展了以前的BSS问题。本文提出了一种具有非线性自相关和非高斯性的BSS快速定点算法。这里获得的我们的算法不需要选择任何学习率。我们研究了其收敛性,并证明其收敛速度至少是平方。平方时间自相关和非高斯源(包括次高斯和超高斯源)的计算机仿真说明了该方法的有效性。

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