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Statistics variable kernel width for maximum correntropy criterion algorithm

机译:统计变量内核宽度,用于最大正轮堆标准算法

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摘要

Since the maximum correntropy criterion (MCC) algorithm with a constant kernel width leads to the trade-off problem between the convergence rate and steady-state misalignment, various adaptive kernel width MCC algorithms were derived to solve this problem. However, the superior performances of these algorithms depend mainly on specific data range, or have complicated calculation and parameter setting. Thus, this paper proposes a statistics variable kernel width MCC (SVKW-MCC) algorithm to overcome these problems. Specifically, the proposed algorithm calculates the mean and variances of the errors signal, and then the proposed algorithm removes these data that significantly deviate from the mean value of errors signal, moreover, the new mean and variance are recalculated after removing these abnormal data, subsequently, the new kernel width is calculated by the new variance and mean. Simulation results in system identification and echo cancellation scenarios show that the proposed algorithm outperforms the existing variable kernel width methods. Moreover, the stability and steady-state mean-square performance of the proposed algorithm is analyzed and verified by experiments. More importantly, the new method involves no extra free parameters and does not depend on the specific application data range, so the proposed algorithm has a very good application prospect.
机译:由于具有恒定内核宽度的最大正压性标准(MCC)算法导致收敛速率和稳态错位之间的权衡问题,因此导出了各种自适应内核宽度MCC算法以解决此问题。然而,这些算法的卓越性能主要取决于特定数据范围,或具有复杂的计算和参数设置。因此,本文提出了统计变量内核宽度MCC(SVKW-MCC)算法来克服这些问题。具体地,所提出的算法计算错误信号的平均值和差异,然后提出的算法消除了这些数据,这些数据显着地偏离了错误信号的平均值,而且在移除这些异常数据之后重新计算出新的均值和方差。 ,新的内核宽度由新的方差和均值计算。系统识别和回声取消方案的仿真结果表明,所提出的算法优于现有的变量内核宽度方法。此外,通过实验分析并验证了所提出的算法的稳定性和稳态平均方形性能。更重要的是,新方法涉及没有额外的免费参数,不依赖于特定的应用数据范围,因此所提出的算法具有非常好的应用前景。

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