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Binary Independent Component Analysis With or Mixtures

机译:具有或混合的二元独立成分分析

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摘要

Independent component analysis (ICA) is a computational method for separating a multivariate signal into subcomponents assuming the mutual statistical independence of the non-Gaussian source signals. The classical independent components analysis (ICA) framework usually assumes linear combinations of independent sources over the field of real-valued numbers ${cal R}$. In this paper, we investigate binary ICA for or mixtures (bICA), which can find applications in many domains including medical diagnosis, multi-cluster assignment, Internet tomography and network resource management. We prove that bICA is uniquely identifiable under the disjunctive generation model, and propose a deterministic iterative algorithm to determine the distribution of the latent random variables and the mixing matrix. The inverse problem to infer the values of latent variables is also considered for noisy measurements. We conduct an extensive simulation study to verify the effectiveness of the propose algorithm and present examples of real-world applications where bICA can be applied.
机译:独立成分分析(ICA)是一种计算方法,用于将非高斯源信号的相互统计独立性用于将多元信号分离为子成分。经典的独立成分分析(ICA)框架通常假设在实数值范围内独立来源的线性组合 $ {cal R} $ 。在本文中,我们研究了二进制ICA或混合ICA(bICA),它可以在许多领域找到应用,包括医学诊断,多集群分配,Internet层析成像和网络资源管理。我们证明了bICA在析取生成模型下是唯一可识别的,并提出了确定性迭代算法来确定潜在随机变量和混合矩阵的分布。噪声测量也考虑了推断潜在变量值的反问题。我们进行了广泛的仿真研究,以验证所提出算法的有效性,并提供可以应用bICA的实际应用示例。

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