Online blind equalization algorithm using extreme learning machine based on Kalman filter

被引:0
|
作者
Yang L. [1 ]
Cheng L. [1 ]
Han Q. [1 ]
Zhao A. [1 ]
机构
[1] School of Information Science and Engineering, Lanzhou University, Lanzhou
来源
Xi Tong Gong Cheng Yu Dian Zi Ji Shu/Systems Engineering and Electronics | 2021年 / 43卷 / 03期
关键词
Blind equalization; Complex extreme learning machine; Kalman filter; Prediction method;
D O I
10.12305/j.issn.1001-506X.2021.03.04
中图分类号
学科分类号
摘要
For quadrature amplitude modulation (QAM) signals, a new neural network online blind equalization algorithm based on the Kalman filter (KF) is proposed under the blind equalization framework of the prediction method. For the purpose of minimizing the prediction error, this paper adopts the complex extreme learning machine(C-ELM) as the nonlinear prediction filter(PF) and sequentially updates the output weights of C-ELM using the KF. The amplitude of the signal is then adjusted by an automatic gain control device, and finally the phase rotation problem is corrected through a phase tuning factor. Simulation results show that the proposed algorithm achieves a good real-time equalization effect and has a faster convergence speed and lower steady mean square error. Moreover, the algorithm is suitable for blind equalization of the square, as well as the cross QAM signals. © 2021, Editorial Office of Systems Engineering and Electronics. All right reserved.
引用
收藏
页码:623 / 631
页数:8
相关论文
共 25 条
  • [1] SATO Y., Two extensional applications of the zero-forcing equa-lization method, IEEE Trans. on Communications, 23, 6, pp. 684-687, (1975)
  • [2] LI J, FENG D Z, LIU W J., A fast multimodulus blind equalization algorithm for QAM signal, Journal of Electronics & Information Technology, 35, 2, pp. 273-279, (2013)
  • [3] MA S Y, WANG B, PENG H., L0-norm constraint RLS constant modulus algorithm for sparse channel equalization, Acta Electronica Sinica, 45, 10, pp. 2561-2568, (2017)
  • [4] YANG L, CHEN L, ZHAO B, Et al., Blind equalization algorithm based on complex support vector regression, Journal on Communications, 40, 10, pp. 180-188, (2019)
  • [5] JAGANATHAN K, HASSIBI B., Reconstruction of signals from their autocorrelation and cross-correlation vectors, with applications to phase retrieval and blind channel estimation, IEEE Trans. on Signal Processing, 67, 11, pp. 2937-2946, (2019)
  • [6] ZHENG F C, MCLAUGHLIN S, MULGREW B., Blind equalization of nonminimum phase channels: higher order cumulant based algorithm, IEEE Trans. on Signal Processing, 41, 2, pp. 681-691, (1993)
  • [7] SLOCK D T M., Blind fractionally-spaced equalization, perfect-reconstruction filter banks and multichannel linear prediction, Proc. of the IEEE International Conference on Acoustics, Speech, & Signal Processing, (1994)
  • [8] FERRARI R, PANAZIO C M, ATTUX R R F, Et al., Unsupervised channel equalization using fuzzy prediction-error filters, Proc. of the IEEE Workshop on Neural Networks for Signal Processing, (2003)
  • [9] CAVALCANTE C C, MONTALVAO J R F, DORIZZI B, Et al., A neural predictor for blind equalization of digital communication systems: is it plausible?, Proc. of the IEEE Signal Processing Society Workshop, (2000)
  • [10] WADA C, CONSOLARO D M, FERRARI R, Et al., Nonlinear blind source deconvolution using recurrent prediction-error filters and an artificial immune system, Proc. of the 8th International Conference on Independent Component Analysis and Signal Separation, (2009)