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Blind Separation of Time/Position Varying Mixtures

机译:时/位置变化混合物的盲分离

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We address the challenging open problem of blindly separating time/position varying mixtures, and attempt to separate the sources from such mixtures without having prior information about the sources or the mixing system. Unlike studies concerning instantaneous or convolutive mixtures, we assume that the mixing system (medium) is varying in time/position. Attempts to solve this problem have mostly utilized, so far, online algorithms based on tracking the mixing system by methods previously developed for the instantaneous or convolutive mixtures. In contrast with these attempts, we develop a unified approach in the form of staged sparse component analysis (SSCA). Accordingly, we assume that the sources are either sparse or can be “sparsified.” In the first stage, we estimate the filters of the mixing system, based on the scatter plot of the sparse mixtures' data, using a proper clustering and curve/surface fitting. In the second stage, the mixing system is inverted, yielding the estimated sources. We use the SSCA approach for solving three types of mixtures: time/position varying instantaneous mixtures, single-path mixtures, and multipath mixtures. Real-life scenarios and simulated mixtures are used to demonstrate the performance of our approach.
机译:我们解决了盲目的分离时间/位置变化的混合物的挑战性开放问题,并试图在没有有关源或混合系统的先验信息的情况下将源与此类混合物分离。与关于瞬时或回旋混合物的研究不同,我们假设混合系统(介质)的时间/位置是变化的。迄今为止,解决该问题的尝试主要利用在线算法,该算法基于通过先前为瞬时或回旋混合物开发的方法来跟踪混合系统。与这些尝试相反,我们以阶段性稀疏分量分析(SSCA)的形式开发了统一的方法。因此,我们假设来源是稀疏的,也可以是“稀疏的”。在第一阶段,我们使用适当的聚类和曲线/曲面拟合,基于稀疏混合物数据的散点图,估计混合系统的滤波器。在第二阶段,将混合系统倒置,产生估计的来源。我们使用SSCA方法来解决三种类型的混合物:时间/位置变化的瞬时混合物,单路径混合物和多路径混合物。实际场景和模拟混合用于演示我们方法的性能。

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