子带分割:解决确定盲源分离中块排列问题的简单、高效和有效技术

Kazuki Matsumoto, Kohei Yatabe
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引用次数: 0

摘要

解决置换问题对于确定盲源分离(BSS)至关重要。现有的方法,如独立矢量分析法(IVA)和独立低阶矩阵分析法(ILRMA),通过对源信号频率成分的共现建模来解决置换问题。这些方法仍然面临的挑战之一是块置换问题,这可能会导致分离效果不佳。在本文中,我们提出了一种简单有效的技术来解决块置换问题。所提出的技术将整个频率分割成重叠的子带,并依次对每个子带应用 BSS 方法(如 IVA、ILRMA 或其他方法)。由于拆分后问题规模减小,BSS 方法可以在每个子带中有效工作。然后,利用一个子带的分离结果作为其他子带的初始值,对子带之间的排列进行调整。实验结果表明,所提出的技术在不增加总计算成本的情况下显著提高了分离性能。
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Subband Splitting: Simple, Efficient and Effective Technique for Solving Block Permutation Problem in Determined Blind Source Separation
Solving the permutation problem is essential for determined blind source separation (BSS). Existing methods, such as independent vector analysis (IVA) and independent low-rank matrix analysis (ILRMA), tackle the permutation problem by modeling the co-occurrence of the frequency components of source signals. One of the remaining challenges in these methods is the block permutation problem, which may lead to poor separation results. In this paper, we propose a simple and effective technique for solving the block permutation problem. The proposed technique splits the entire frequencies into overlapping subbands and sequentially applies a BSS method (e.g., IVA, ILRMA, or any other method) to each subband. Since the problem size is reduced by the splitting, the BSS method can effectively work in each subband. Then, the permutations between the subbands are aligned by using the separation result in one subband as the initial values for the other subbands. Experimental results showed that the proposed technique remarkably improved the separation performance without increasing the total computational cost.
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