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Robust affine projection algorithm using selectively shrunk error component

机译:使用选择性缩小误差分量的鲁棒仿射投影算法

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A novel robust affine projection algorithm (APA) is proposed, which selectively shrinks error components in an error vector according to their individual possibilities of being interrupted by the impulsive noise. In existing robust APAs, if there exists only one error component interrupted by the impulsive noise, all error components of an error vector are shrunk using common step sizes which are inversely proportional to the norm of the error vector. This improper scaling results in performance degradation with a high impulsive noise probability and projection order. In this paper, we derive a modified minimization criterion considering the individual possibilities of error components from a geometric interpretation. For a wide range of impulsive noise probability and a high projection order, the performance of the proposed algorithm is verified in various system identification events including an abrupt system change. The proposed algorithm showed the fastest convergence rate and the lowest steady-state mean square deviation compared to the previous robust APAs and a recent variable step-size affine projection sign algorithm.
机译:提出了一种新颖的鲁棒仿射投影算法(APA),该算法根据脉冲噪声干扰的可能性,有选择地缩小误差向量中的误差分量。在现有的鲁棒APA中,如果仅存在一个被脉冲噪声干扰的误差分量,则使用与误差矢量的范数成反比的通用步长来缩小误差矢量的所有误差分量。这种不适当的缩放会导致具有较高的脉冲噪声概率和投影顺序的性能下降。在本文中,我们从几何解释中考虑了误差分量的个别可能性,得出了一种改进的最小化准则。对于较大范围的脉冲噪声概率和较高的投影阶数,在各种系统识别事件(包括突然的系统更改)中验证了所提出算法的性能。与以前的鲁棒APA和最近的可变步长仿射投影符号算法相比,该算法显示出最快的收敛速度和最低的稳态均方差。

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