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Speech enhancement method based on low-rank approximation in a reproducing kernel Hilbert space

机译:再现核希尔伯特空间中基于低秩逼近的语音增强方法

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摘要

Speech signal is corrupted unavoidably by noisy environment in subway, factory, and restaurant or speech from other speakers in speech communication. Speech enhancement methods have been widely studied to minimize noise influence in different linear transform domain, such as discrete Fourier transform domain, Karhunen-Loeve transform domain or discrete cosine transform domain. Kernel method as a nonlinear transform has received a lot of interest recently and is commonly used in many applications including audio signal processing. However this kind of method typically suffers from the computational complexity. In this paper, we propose a speech enhancement algorithm using low-rank approximation in a reproducing kernel Hilbert space to reduce storage space and running time with very little performance loss in the enhanced speech. We also analyze the root mean squared error bound between the enhanced vectors obtained by the approximation kernel matrix and the full kernel matrix. Simulations show that the proposed method can improve the computation speed of the algorithm with the approximate performance compared with that of the full kernel matrix. (C) 2016 Elsevier Ltd. All rights reserved.
机译:语音信号不可避免地被地铁,工厂和饭店的嘈杂环境或语音通信中其他说话者的语音破坏。语音增强方法已经被广泛研究以最小化在不同线性变换域中的噪声影响,例如离散傅立叶变换域,Karhunen-Loeve变换域或离散余弦变换域。内核方法作为非线性变换最近受到了广泛的关注,并广泛用于包括音频信号处理在内的许多应用中。然而,这种方法通常遭受计算复杂性的困扰。在本文中,我们提出了一种在再生内核希尔伯特空间中使用低秩逼近的语音增强算法,以减少存储空间和运行时间,而增强语音的性能损失很小。我们还分析了由近似核矩阵和完整核矩阵获得的增强矢量之间的均方根误差范围。仿真结果表明,与完整核矩阵相比,该方法可以提高算法的计算速度,并具有近似的性能。 (C)2016 Elsevier Ltd.保留所有权利。

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