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Student's t multichannel nonnegative matrix factorization for blind source separation

机译:学生t多通道非负矩阵分解用于盲源分离

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This paper presents a robust generalization of multichannel nonnegative matrix factorization (MNMF) for blind source separation of mixture audio signals recorded by a microphone array. In conventional MNMF, the complex spectra of observed mixture signals are assumed to be complex Gaussian distributed and are decomposed into the product of the power spectra, temporal activations, and spatial correlation matrices of individual sources in such a way that the complex Gaussian likelihood is maximized. Since the mixture spectra usually include outliers, we propose MNMF based on the complex Student's t likelihood, called t-MNMF, including the original MNMF as a special case. The parameters of t-MNMF can be iteratively optimized with an efficient multiplicative updating algorithm. Experiments showed that t-MNMF with a certain range of degrees of freedom tends to be insensitive to parameter initialization and outperform conventional MNMF.
机译:本文提出了一种健壮的多通道非负矩阵分解(MNMF)的概括方法,用于分离由麦克风阵列记录的混合音频信号的盲源。在传统的MNMF中,假定观察到的混合信号的复谱是复高斯分布的,并分解为各个源的功率谱,时间激活和空间相关矩阵的乘积,以使复复高斯似然性最大化。由于混合频谱通常包含离群值,因此我们建议基于复杂学生t似然度的MNMF(称为t-MNMF),其中包括原始MNMF作为特殊情况。可以使用有效的乘法更新算法来迭代优化t-MNMF的参数。实验表明,具有一定自由度范围的t-MNMF往往对参数初始化不敏感,并且优于传统的MNMF。

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