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Single Channel Blind Source Separation of Polyphonic Signals in Sub-Gaussian Condition

机译:亚高斯条件下复音信号的单通道盲源分离

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An extension of blindly separating disjointed polyphonic signals by single channel independent component analysis (SCICA) in Sub-Gaussian condition is proposed. Nowadays single channel ICA can only be applied in the condition of mixed signal who has disjointed power spectrum density and source signals are sparse. It makes polyphonic signal presents part Sub-Gaussian distribution and is hard to blindly separate from Sub-Gaussian environment by single channel ICA. The distribution features (including probability density, kurtosis, power spectrum and signal interference ratio) of source signals, mixed matrix, mixed signals and separated signals are analyzed. When the kurtosis of Sub-Gaussian setting decreases, the SIR of polyphonic signal who exposes Sub-Gaussian distribution reduces sharply whereas the SIR of polyphonic signal who exposes Super-Gaussian distribution changes smoothly. More specifically, when mixed signals only present Gaussian distribution or Sub-Gaussian distribution in Sub-Gaussian condition, the polyphonic signal that shows Sub-Gaussian distribution cannot be separated by single channel ICA.
机译:提出了在亚高斯条件下通过单通道独立分量分析(SCICA)盲分离分离的和弦信号的扩展。如今,单通道ICA仅适用于功率谱密度不相干且源信号稀疏的混合信号的情况。它使和弦信号呈现部分高斯分布,并且很难通过单通道ICA与亚高斯环境盲目分离。分析了源信号,混合矩阵,混合信号和分离信号的分布特征(包括概率密度,峰度,功率谱和信号干扰比)。当亚高斯设置的峰度减小时,暴露于亚高斯分布的复音信号的SIR急剧降低,而暴露于超高斯分布的复音信号的SIR平稳变化。更具体地说,当混合信号仅在次高斯条件下呈现高斯分布或次高斯分布时,表示次高斯分布的复音信号不能通过单通道ICA分离。

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