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Modified Variable Step Size FLOM-CMA Based on Lorentzian Function under Impulse Noise

机译:脉冲噪声下基于洛伦兹函数的改进变步长FLOM-CMA

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Aiming at the problem that the traditional equalization algorithm under impulse noise is difficult to suppress impulse noise and achieve equalization, a new modified variable step size FLOM-CMA algorithm based on Lorentzian function is proposed in this paper. The proposed algorithm has modified the cost function to made full use of the phase information of signal to correct the phase rotation. Also, by adjusting the FLOM of cost function, that impulse noise is restrained effectively. Furthermore, the Lorentzian function is use to update the step size to make sure it is is appropriate for each equalization point. Simulation experiments show that, compared with FLOM-CMA and VS-FLOM-CMA, the proposed algorithm that the proposed algorithm achieves higher convergence accuracy with similar convergence speed. And under different impulse noise conditions, the robustness of the algorithm is better.
机译:针对脉冲噪声下传统的均衡算法难以抑制脉冲噪声并实现均衡的问题,提出了一种新的基于洛伦兹函数的改进的变步长FLOM-CMA算法。该算法对代价函数进行了修改,以充分利用信号的相位信息来校正相位旋转。另外,通过调整成本函数的FLOM,可以有效地抑制脉冲噪声。此外,洛伦兹函数用于更新步长,以确保它适合每个均衡点。仿真实验表明,与FLOM-CMA和VS-FLOM-CMA相比,该算法在收敛速度相近的情况下,具有较高的收敛精度。并且在不同的脉冲噪声条件下,该算法的鲁棒性更好。

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