Symbol rate estimation of PSK signals based on cyclic correntropy in impulsive noise

被引:0
作者
Jin Y. [1 ]
Hao L.-L. [1 ]
Ji H.-B. [1 ]
机构
[1] School of Electronic Engineering, Xidian University, Xi'an
来源
Kongzhi yu Juece/Control and Decision | 2020年 / 35卷 / 03期
关键词
Alpha-stable distribution; Correntropy; Cyclostationary; Impulsive noise; Phase shift keying signals;
D O I
10.13195/j.kzyjc.2018.0480
中图分类号
学科分类号
摘要
In order to solve the problem that existing algorithms for the symbol rate estimation of phase shift keying (PSK) signals will undergo performance degradation or even become invalid in the Alpha stable noise environment, a novel cyclic correntropy based method under the cyclostationary framework for symbol rate estimation of PSK signals is proposed. The paper presents the cyclic correntropy function, and deduces the cyclic correntropy function expression of binary phase shift keying (BPSK) signals theoretically. This method is easy to be realized owing to the adoption of fast fourier transform (FFT) in calculating the one-dimensional slices of the cyclic correntropy function, and can estimate the symbol rate by detecting the discrete spectral lines of the PSK signal cyclic correntropy function. Moreover, it does not require the prior information of the impulsive noise. The simulation results show that the proposed method can suppress the Alpha stable noise efficiently, and has excellent symbol rate estimation performance of PSK signals, especially in the strong impulsive noise environment. © 2020, Editorial Office of Control and Decision. All right reserved.
引用
收藏
页码:735 / 739
页数:4
相关论文
共 16 条
[1]  
Ma X.R., Zhang Y., Parameters estimation of BPSK signals based on power spectral FFT, J of Electronics & Information Technology, 35, 5, pp. 1252-1256, (2013)
[2]  
Yang G.-S., Wang J., Zhang G.-Y., Joint estimation of timing and carrier phase offsets for MSK signals in alpha-stable noise, IEEE Communications Letters, 22, 1, pp. 89-92, (2018)
[3]  
Jin Y., Ji H.-B., Robust symbol rate estimation of PSK signals under the cyclostationary framework, Circuits, Systems, and Signal Processing, 33, 2, pp. 599-612, (2014)
[4]  
Cohen D., Pollak L., Yonina C., Et al., Carrier frequency and bandwidth estimation of cyclostationary multiband signals, IEEE Int Conf on Acoustics, Speech and Signal Processing, pp. 3716-3720, (2016)
[5]  
Walenczykowska M., Kawalec A., Type of modulation identification using wavelet transform and neural network, J of Polish Academy of Sciences, 64, 1, pp. 257-261, (2016)
[6]  
Chen X.-S., Zhang X.-W., Yang J.-B., Et al., Gridless sparse reconstruction for the cyclic autocorrelation estimation, IEEE Int Conf on Advanced Communication Technology, pp. 254-259, (2016)
[7]  
He J.-A., Du P.-P., Chen X., Parameter estimation of communication signal in alpha-stable distribution noise environment, The 13th Int Conf on Computational Intelligence and Security (CIS), pp. 182-186, (2017)
[8]  
Yu L., Qiu T.-S., Luan S.-Y., Robust joint estimation for time delay and Doppler frequency shift based on generalised sigmoid cyclic cross-ambiguity function, IET Radar, Sonar & Navigation, 11, 5, pp. 721-728, (2017)
[9]  
Santamaria I., Pokharel P.P., Principe J.C., Generalized correlation function: Definition, properties, and application to blind equalization, IEEE Trans on Signal Processing, 54, 6, pp. 2187-2197, (2006)
[10]  
Liu W.F., Pokharel P.P., Principe J.C., Correntropy: Properties and applications in non-Gaussian signal processing, IEEE Trans on Signal Processing, 55, 11, pp. 5286-5298, (2007)