Journal of South China University of Technology (Natural Science Edition) ›› 2015, Vol. 43 ›› Issue (1): 53-58.doi: 10.3969/j.issn.1000-565X.2015.01.009

• Electronics, Communication & Automation Technology • Previous Articles     Next Articles

Iterative Frequency Offset Estimation for High-Frequency Channel Based on Interpolation Using Fourier Coefficients

You Xing-yuan1,2 Yang Ping2 Xu Bin-bin2   

  1. 1. College of Information and Communication Engineering , Harbin Engineering University , Harbin 150001 , Heilongjiang , China;2. Wuhan Maritime Communication Research Institute , Wuhan 430079 , Hubei , China 
  • Received:2014-05-06 Revised:2014-07-31 Online:2015-01-25 Published:2014-12-01
  • Contact: 游行远(1989-),男,博士生,主要从事短波调制解调技术研究 . E-mail:youbatty@163.com
  • About author:游行远(1989-),男,博士生,主要从事短波调制解调技术研究 .
  • Supported by:
    Supported by the Defence Advance Research Program of Science and Technology of Ship Industry ( 11J3.4.2)

Abstract: In order to overcome the frequency offset existing in short-wave ( namely high-frequency , HF ) burst-mode communication , an iterative frequency offset estimation algorithm on the basis of interpolation using Fourier coefficients is proposed , which takes into consideration the waveform of HF modem under low signal-to-noise ratio (SNR).Theproposedestimatoristackledinseveralstages.Firstly , acoarseestimationofpeakfrequencyismade bythe application ofdiscrete Fourier transform ( DFT ) . Secondly , Jacobsen ’ s method is used to interpolate DFT sam-ples , and a bias analysis of the interpolating results is carried out. Then , variance as a function of SNR and training sequence length is obtained , and a confidence interval with a confidence coefficient of 0.99999 , which is used as the searching interval of frequency offset estimation , is adaptively adjusted. Finally , a combination of parabolic interpolation is made with the iterative method to obtain an accurate result through the interval.Simulated results show that the proposed algorithm helps achieve Cramer-Rao low bound ( CRLB ) at low SNR with the training sequences equal to 128 , 256 and 512. Especially , at 0dB , the estimator ’ s mean square error is about 1.005 times that of CRLB only with two iterations.

Key words: iterative frequency offset estimation, bias analysis, confidence interval, discrete Fourier transforms, parabolic interpolation

CLC Number: