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Efficient Blind Source Separation Combining Closed-Form Second-Order ICA and Nonclosed-Form Higher-Order ICA

机译:结合闭式二阶ICA和非闭式高阶ICA的有效盲源分离

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In this paper, first, we propose a computational-cost efficient blind source separation combining closed-form 2nd-order independent component analysis (ICA) and nonclosed-form higher-order ICA. The closed-form solution of the 2nd-order ICA has been recently presented by one of the authors. This finding motivates us to combine the closed-form 2nd-order ICA and higher-order ICA, where the preceding closed-form ICA produces a good initial value and the following higher-order ICA updates the separation filters from the advantageous status. Secondly, we utilize the proposed architecture to address an essential question that which type of statistics is more beneficial to ICA among non-stationarity and non-Gaussianity. This can be conducted owing to the attractive property that the closed-from ICA can provide a good estimate of the theoretical upper limitation of the separation performance among 2nd-order ICAs without suffering from poor-convergence problems. Experimental results reveal that the non-Gaussianity-based ICA can outperform the non-stationarity-based ICA.
机译:在本文中,首先,我们提出了一种计算成本高效的盲源分离方法,该方法将封闭形式的二阶独立分量分析(ICA)和非封闭形式的高阶ICA结合起来。一位作者最近提出了二阶ICA的闭式解。这一发现促使我们将闭式2阶ICA和高阶ICA结合起来,其中前面的闭式ICA产生了良好的初始值,而随后的高阶ICA从有利的状态更新了分离过滤器。其次,我们利用提出的体系结构来解决一个基本问题,即非平稳性和非高斯性中哪种统计类型对ICA更有利。由于具有吸引力的特性,即封闭的ICA可以很好地估计二阶ICA之间分离性能的理论上限,而不会出现收敛性差的问题,因此可以进行此操作。实验结果表明,基于非高斯的ICA可以胜过基于非平稳的ICA。

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