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Noise Cancellation with Static Mixtures of a Nonstationary Signal and Stationary Noise

机译:非平稳信号和静态噪声的静态混合噪声消除

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摘要

We address the problem of cancelling a stationary noise component from its static mixtures with a nonstationary signal of interest. Two different approaches, both based on second-order statistics, are considered. The first is the blind source separation (BSS) approach which aims at estimating the mixing parameters via approximate joint diagonalization of estimated correlation matrices. Proper exploitation of the nonstationary nature of the desired signal, in contrast to the stationarity of the noise, allows the parameterization of the joint diagonalization problem in terms of a nonlinear weighted least squares (WLS) problem. The second approach is a denoising approach, which translates into direct estimation of just one of the mixing coefficients via solution of a linear WLS problem, followed by the use of this coefficient to create a noise-only signal to be properly eliminated from the mixture. Under certain assumptions, the BSS approach is asymptotically optimal, yet computationally more intense, since it involves an iterative nonlinear WLS solution, whereas the second approach only requires a closed-form linear WLS solution. We analyze and compare the performance of the two approaches and provide some simulation results which confirm our analysis. Comparison to other methods is also provided.
机译:我们解决了用感兴趣的非平稳信号从静态混合中消除静态噪声分量的问题。考虑了两种都基于二阶统计量的不同方法。第一种是盲源分离(BSS)方法,其目的是通过估计的相关矩阵的近似联合对角化来估计混合参数。与噪声的平稳性相反,正确利用所需信号的非平稳性可以根据非线性加权最小二乘(WLS)问题对联合对角化问题进行参数化。第二种方法是一种去噪方法,它通过线性WLS问题的解决方案转换为直接估计混合系数中的一个,然后使用该系数来创建纯噪声信号,以从混合物中适当消除噪声。在某些假设下,BSS方法是渐近最优的,但在计算上更为严格,因为它涉及迭代非线性WLS解,而第二种方法仅需要闭式线性WLS解。我们分析并比较了两种方法的性能,并提供了一些仿真结果,这些结果证实了我们的分析。还提供了与其他方法的比较。

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