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Blind Separation of complex-valued mixtures: Sparse representation in polar and cartesian scatter-plots

机译:复杂值混合物的盲分离:极性和笛卡尔散点图中的稀疏表示

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This study is concerned with reconstruction of complex-valued components comprising a linear mixing model of unknown real-valued sources, given a set of their complex-valued mixtures. We adopt previous results in the area of Blind Source Separation (BSS) of linear mixtures, based on sparse representation by means of a multiscale framework such as wavelet packets, and exploit the properties of sparse representation obtained by projection onto a proper space. We propose two techniques, developed for dealing with complex-valued mixtures of real sources and incorporate sparsity-dependent clustering via projection onto a proper space; one onto polar coordinates, and the other onto cartesian coordinates. We describe various aspects of the proposed techniques, and present an experiment of noisy mixtures of images.
机译:这项研究涉及复数值组件的重构,其中包括给定一组复数值混合物的未知实值源的线性混合模型。我们采用线性混合的盲源分离(BSS)领域中的先前结果,该方法基于小波包等多尺度框架的稀疏表示,并利用投影到适当空间上获得的稀疏表示的特性。我们提出了两种技术,这些技术是为处理真实资源的复数值混合而开发的,并通过投影到适当的空间来合并稀疏性相关的聚类。一个到极坐标上,另一个到笛卡尔坐标上。我们描述了提出的技术的各个方面,并提出了图像噪声混合的实验。

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