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Sparse vector factorization for underdetermined BSS using wrapped-phase GMM and source log-spectral prior

机译:使用包裹相位GMM和源对数谱先验的欠定BSS的稀疏向量分解

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We propose a sparse vector factorization (SVF) approach for blind source separation, which inherently avoids the permutation problem. The SVF assumes the sparseness of sources, and defines a sparse vector (SV) that consists of the locational and spectral features of each source at all the frequencies. Then, by assuming that the locational and spectral SVs are generated by frequency-independent parameters, the method executes the SVF. Our locational feature is the phase difference (PD) between two microphone observations, and we model it with a frequency-independent time-difference of arrival (TDOA) parameter. Moreover, we employ the wrapped-phase GMM in order to take the spatial aliasing problem into account. On the other hand, the spectral feature is the log spectrum, and we provide a prior for a spectral parameter. The SVF is formulated with a maximum a posteriori (MAP) estimation framework, where the locational and spectral parameters are inferred by the EM algorithm. Experimental results show that our proposed method can separate signals successfully even for an underdetermined case.
机译:我们提出了一种用于稀疏源分离的稀疏向量分解(SVF)方法,从本质上避免了置换问题。 SVF假设信号源稀疏,并定义一个稀疏矢量(SV),该矢量由每个信号源在所有频率上的位置和频谱特征组成。然后,通过假设位置和频谱SV由与频率无关的参数生成,该方法执行SVF。我们的位置特征是两个麦克风观测值之间的相位差(PD),我们使用与频率无关的到达时间差(TDOA)参数对其进行建模。此外,为了解决空间混叠问题,我们采用了包裹相位GMM。另一方面,光谱特征是对数光谱,我们为光谱参数提供了先验。 SVF由最大后验(MAP)估计框架制定,其中位置和光谱参数由EM算法推断。实验结果表明,即使在不确定的情况下,我们提出的方法也可以成功分离信号。

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