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Non-negative dimensionality reduction for audio signal separation by NNMF and ICA

机译:通过NNMF和ICA进行音频信号分离的非负维数减少

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Many relevant applications of signal processing rely on the separation of sources from a mixture of signals without a prior knowledge about the mixing process. Given a mixture of signals f = Σ f, the task of signal separation is to estimate the components f by using specific assumptions on their time-frequency behaviour or statistical characteristics. Time-frequency data is often very high-dimensional which affects the performance of signal separation methods quite significantly. Therefore, the embedding dimension of the time-frequency representation of f should be reduced prior to the application of a decomposition strategy, such as independent component analysis (ICA) or non-negative matrix factorization (NNMF). In other words, a suitable dimensionality reduction method should be applied, before the data is decomposed and then back-projected. But the choice of the dimensionality reduction method requires particular care, especially in combination with ICA and NNMF, since non-negative input data are required. In this paper, we introduce a generic concept for the construction of suitable non-negative dimensionality reduction methods. Furthermore, we discuss the two different decomposition strategies NNMF and ICA for single channel signal separation in combination with non-negative principal component analysis (NNPCA), where our main interest is in acoustic signals with transitory components.
机译:信号处理的许多相关应用都依赖于信号混合中信号源的分离,而无需事先了解混合过程。给定信号f =Σf的混合,信号分离的任务是通过使用关于分量的时频特性或统计特性的特定假设来估计分量f。时频数据通常是非常高维的,这会严重影响信号分离方法的性能。因此,在应用诸如独立分量分析(ICA)或非负矩阵分解(NNMF)等分解策略之前,应减小f的时频表示的嵌入维数。换句话说,在对数据进行分解然后进行反向投影之前,应采用适当的降维方法。但是,降维方法的选择需要特别注意,特别是与ICA和NNMF结合使用时,因为需要非负输入数据。在本文中,我们为构建合适的非负降维方法引入了一个通用概念。此外,我们结合非负主成分分析(NNPCA)讨论了用于单通道信号分离的两种不同的分解策略NNMF和ICA,其中我们主要关注具有瞬态成分的声信号。

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