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A Novel Method based on Gaussianity and Sparsity for Signal Separation Algorithms

机译:基于高斯和稀疏度的信号分离算法

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Blind source separation is a very known problem which refers to finding the original sources without the aid of information about the nature of the sources and the mixing process, to solve this kind of problem having only the mixtures, it is almost impossible , that why using some assumptions is needed in somehow according to the differents situations existing in the real world, for exemple, in laboratory condition, most of tested algorithms works very fine and having good performence because the nature and the number of the input signals are almost known apriori and then the mixing process is well determined for the separation operation. But in fact, the real-life scenario is much more different and of course the problem is becoming much more complicated due to the the fact of having the most of the parameters of the linear equation are unknown. In this paper, we present a novel method based on Gaussianity and Sparsity for signal separation algorithms where independent component analysis will be used. The Sparsity as a preprocessing step, then, as a final step, the Gaussianity based source separation block has been used to estimate the original sources. To validate our proposed method, the FPICA algorithm based on BSS technique has been used.
机译:盲源分离是一个众所周知的问题,它是指在没有有关源的性质和混合过程的信息的帮助下找到原始源,以解决仅具有混合物的这种问题,几乎是不可能的,为什么使用根据现实世界中存在的不同情况,需要以某种方式做出一些假设,例如,在实验室条件下,大多数测试算法都能很好地工作并具有良好的性能,因为输入信号的性质和数量几乎是先验的,那么就可以很好地确定混合过程以进行分离操作。但是实际上,实际情况大不相同,并且由于线性方程式的大多数参数都是未知的事实,问题当然变得更加复杂。在本文中,我们提出了一种基于高斯和稀疏度的信号分离算法的新方法,该算法将使用独立分量分析。稀疏性作为预处理步骤,然后作为最后一步,基于高斯性的源分离块已用于估计原始源。为了验证我们提出的方法,使用了基于BSS技术的FPICA算法。

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