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A new variable step-size fractional lower-order moment algorithm for non-Gaussian interference environments

机译:非高斯干扰环境的一种新的变步长分数阶低阶矩算法

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A new variable step-size fractional lower-order moment (FLOM) algorithm is proposed for non-Gaussian interference suppression. The normalized FLOM algorithm is a generalization of the normalized least mean square (NLMS) algorithm with a lower order p les 2 and p = 2 corresponding to the NLMS algorithm. With a fixed step size, the smaller the order p, the faster the convergence of the NFLOM algorithm, but the higher the excess mean square errors (MSE) after convergence. The proposed VSS-FLOM provides a compromise solution to the two conflicting goals of low excess MSE and fast convergence. Simulation results for a system identification application in Gaussian and compound K interference environments show that the proposed VSS-FLOM algorithm outperforms the fixed step-size NFLOM and VSS-LMS algorithms in non-Gaussian interference environments.
机译:提出了一种新的可变步长分数低阶矩(FLOM)算法,用于非高斯干扰抑制。归一化的FLOM算法是归一化的最小均方(NLMS)算法的推广,具有对应于NLMS算法的较低阶p les 2和p = 2。在固定步长的情况下,阶数p越小,NFLOM算法的收敛速度越快,但收敛后的多余均方误差(MSE)越高。拟议的VSS-FLOM为低MSE过量和快速收敛的两个相互冲突的目标提供了一种折衷解决方案。在高斯和复合K干扰环境中的系统识别应用的仿真结果表明,在非高斯干扰环境中,所提出的VSS-FLOM算法优于固定步长NFLOM和VSS-LMS算法。

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