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A novel least Cauchy error algorithm and its kernel extension

机译:一种新颖的最小柯西误差算法及其内核扩展

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Cauchy estimator has been successfully applied to the statistical learning owing to its unique distribution characteristics and robustness to outliers. In this paper, Cauchy loss function is utilized to update the weight of filter, generating a novel robust least Cauchy error (LCE) algorithm and its kernel extension (KLCE). The proposed filter algorithms are effective for the impulsive non-Gaussian noises (e.g.,α-stable noise), and can achieve a fine accuracy for filter. Simulations on the system identification and nonlinear channel equalization confirm that the proposed filters based on Cauchy cost function show strong robustness against large outliers.
机译:由于柯西估计量具有独特的分布特征和对异常值的鲁棒性,因此已成功应用于统计学习。本文利用柯西损失函数来更新滤波器的权重,从而产生了一种新颖的鲁棒最小柯西误差(LCE)算法及其内核扩展(KLCE)。所提出的滤波器算法对于脉冲非高斯噪声(例如,α稳定噪声)是有效的,并且可以实现良好的滤波器精度。通过对系统识别和非线性信道均衡的仿真,证实了基于柯西代价函数的滤波器具有较强的鲁棒性。

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