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Time-frequency structured decorrelation of speech signals via nonseparable Gabor frames

机译:通过不可分离的Gabor帧的时频结构化词言的去相关性

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We present a new approach to the linear representation of speech signals that combines desirable structure, computational efficiency and almost decorrelation. The basic principle is a statistically adapted, group-theoretical modification of the classical Gabor expansion. In contrast to traditional linear time-frequency (TF) representations which always correspond to a separable tiling of the TF plane, we suggest the use of a hexagonal (thus nonseparable) tiling whose parameters are matched to the TF correlation of the speech signal. We estimate the TF correlation via a pitch-adapted Zak-transform motivated by modeling the vocal tract as underspread system. The TF correlation determines both the optimum tiling and the optimum window.
机译:我们提出了一种新的方法,即结合所需的结构,计算效率和几乎去序的语音信号的线性表示方法。 基本原理是统计调整的,群体理论修改的古典gabor膨胀。 与始终对应于TF平面的可分离平铺的传统线性时频(TF)表示相反,我们建议使用六边形(因此不可分解的)平铺,其参数与语音信号的TF相关性匹配。 我们通过通过将声带建模为凸起系统来估计通过俯仰的Zak变换来估计TF相关性。 TF相关性决定了最佳平铺和最佳窗口。

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