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Correlation matrix estimation by an optimally controlled recursive average method and its application to blind source separation

机译:最优控制递归平均法的相关矩阵估计及其在盲源分离中的应用

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摘要

In this paper we describe a fast and precise method of estimating a correlation matrix and its application. The estimation of correlation matrices is widely used in array signal processing. The estimation is commonly carried out by averaging input signals using a fixed-length time window. To achieve high performance, the window length should be set at the optimum value depending on the acoustical environment, such as the signal-to-noise ratio. However, in dynamically changing environments it is difficult to set a fixed window length because the optimum value also changes dynamically. To solve this problem, we propose an optimally controlled recursive average (OCRA) method that can control the window length adaptively. To evaluate our OCRA method, we applied it to geometric source separation (GSS), which is a sound source separation method suitable for real-time systems. Experimental results showed that the proposed method improved sound source separation.
机译:在本文中,我们描述了一种快速准确的估计相关矩阵的方法及其应用。相关矩阵的估计被广泛用于阵列信号处理中。通常通过使用固定长度的时间窗口对输入信号求平均来进行估计。为了实现高性能,应根据声学环境(例如信噪比)将窗口长度设置为最佳值。但是,在动态变化的环境中,很难设置固定的窗口长度,因为最佳值也会动态变化。为了解决这个问题,我们提出了一种最优控制的递归平均(OCRA)方法,该方法可以自适应地控制窗口长度。为了评估OCRA方法,我们将其应用于几何源分离(GSS),这是一种适用于实时系统的声源分离方法。实验结果表明,该方法改善了声源分离效果。

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