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A spectral clustering approach to underdetermined postnonlinear blind source separation of sparse sources

机译:不确定的稀疏源非线性后盲源分离的谱聚类方法

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摘要

This letter proposes a clustering-based approach for solving the underdetermined (i.e., fewer mixtures than sources) postnonlinear blind source separation (PNL BSS) problem when the sources are sparse. Although various algorithms exist for the underdetermined BSS problem for sparse sources, as well as for the PNL BSS problem with as many mixtures as sources, the nonlinear problem in an underdetermined scenario has not been satisfactorily solved yet. The method proposed in this letter aims at inverting the different nonlinearities, thus reducing the problem to linear underdetermined BSS. To this end, first a spectral clustering technique is applied that clusters the mixture samples into different sets corresponding to the different sources. Then, the inverse nonlinearities are estimated using a set of multilayer perceptrons (MLPs) that are trained by minimizing a specifically designed cost function. Finally, transforming each mixture by its corresponding inverse nonlinearity results in a linear underdetermined BSS problem, which can be solved using any of the existing methods.
机译:这封信提出了一种基于聚类的方法,用于在源稀疏时解决非线性盲源分离(PNL BSS)后不确定的问题(即,混合量少于源)。尽管对于稀疏源的欠定BSS问题以及具有与源一样多的混合物的PNL BSS问题,存在各种算法,但在欠定情况下的非线性问题尚未得到令人满意的解决。本文中提出的方法旨在反转不同的非线性,从而将问题减少到线性不确定BSS。为此,首先应用频谱聚类技术,该技术将混合物样本聚类为与不同来源相对应的不同集合。然后,使用一组多层感知器(MLP)估计逆非线性,该感知器通过最小化专门设计的成本函数进行训练。最后,通过其对应的逆非线性来转换每种混合物会导致线性不确定的BSS问题,可以使用任何现有方法来解决该问题。

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