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Hidden Markov Models as Priors for Regularized Nonnegative Matrix Factorization in Single-Channel Source Separation

机译:隐藏的马尔可夫模型作为针对单声道源分离中正规的非负矩阵分解的前沿

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We propose a new method to incorporate rich statistical priors, modeling temporal gain sequences in the solutions of nonnegative matrix factorization (NMF). The proposed method can be used for single-channel source separation (SCSS) applications. In NMF based SCSS, NMF is used to decompose the spectra of the observed mixed signal as a weighted linear combination of a set of trained basis vectors. In this work, the NMF decomposition weights are enforced to consider statistical and temporal prior information on the weight combination patterns that the trained basis vectors can jointly receive for each source in the observed mixed signal. The Hidden Markov Model (HMM) is used as a log-normalized gains (weights) prior model for the NMF solution. The normalization makes the prior models energy independent. HMM is used as a rich model that characterizes the statistics of sequential data. The NMF solutions for the weights are encouraged to increase the log-likelihood with the trained gain prior HMMs while reducing the NMF reconstruction error at the same time.
机译:我们提出了一种掺入富含统计学前沿的新方法,在非负矩阵分解(NMF)的解中建模时间增益序列。所提出的方法可用于单通道源分离(SCSS)应用。在基于NMF的SCS中,NMF用于将观察到的混合信号的光谱分解为一组训练基向量的加权线性组合。在这项工作中,强制执行NMF分解权重,以考虑训练基向量可以在观察到的混合信号中为每个源联接接收训练基矢量的权重组合模式的统计和时间的先前信息。隐马尔可夫模型(HMM)用作NMF解决方案的日志标准化增益(重量)模型。标准化使得先前的模型能量独立。 HMM用作丰富的模型,该模型表征了顺序数据的统计数据。鼓励对权重的NMF解决方案来增加训练有素的增益之前的Log-似然,同时降低NMF重建误差。

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