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ADAPTIVE PROXIMAL FORWARD-BACKWARD SPLITTING FOR SPARSE SYSTEM IDENTIFICATION UNDER IMPULSIVE NOISE

机译:自适应近端前后落后分裂,用于漏气噪声下的稀疏系统识别

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In this paper, we propose a robust sparsity-aware adaptive filtering algorithm under impulsive noise environment, by using the Huber loss function in the frame of adaptive proximal forward-backward splitting (APFBS). The APFBS attempts to suppress a time-varying cost function which is the sum of a smooth function and a nonsmooth function. As the smooth function,we employ the weighted sum of the Huber loss functions of the output residuals. As the nonsmooth function, we employ the weighted l_1 norm. The use of the Huber loss function robustifies the estimation under impulsive noise and the use of the weighted l_1 norm effectively exploits the sparsity of the system to be estimated. The resulting algorithm has low computational complexity with order O(N), where N is the tap length. Numerical examples in sparse system identification demonstrate that the proposed algorithm outperforms conventional algorithms by achieving robustness against impulsive noise.
机译:在本文中,我们通过在自适应近向后向后分裂(APFB)帧中,在脉冲噪声环境下提出了一种强大的稀疏性感知自适应滤波算法。 APFBS尝试抑制时变成的成本函数,这是平滑函数和非光滑功能的总和。作为平滑功能,我们采用输出残差的Huber损耗功能的加权之和。作为非光滑函数,我们采用了加权L_1规范。 Huber损耗功能的使用在脉冲噪声下强制估计,并且使用加权L_1规范有效利用了待估计系统的稀疏性。结果算法具有低计算复杂性,订单O(n),其中n是抽头长度。稀疏系统识别中的数值示例表明,所提出的算法通过实现鲁布利的抗冲噪声来优于传统算法。

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