Combined Algorithm Based on FFT for Frame Synchronization and Frequency Offset Estimation

Massey J L. Optimum frame synchronization[J].IEEE Trans. onCommunications.1972, 20(2):115-119[2]Nielsen P T. Some optimum and suboptimum framesynchronizers for binary data in Gaussian noise[J].IEEE Trans. onCommunications.1973, 21(3):770-772[3]Scholtz R A. Frame synchronization techniques[J].IEEE Trans. onCommunications.1980, 28(8):1204-1212[4]Lui G L, Tan H H. Frame synchronization for Gaussian channels.IEEE Trans. on Communications, 1987, 35(8): 1828-1841.[5]Gansman J A, Fitz M P, Krogmeier J V. Optimum andsuboptimum frame synchronization for pilot-symbol-assistedmodulation[J].IEEE Trans. on Communications.1997, 45(10):1327-1337[6]Choi Z Y, Lee Y H. Frame synchronization in the presence offrequency offset[J].IEEE Trans. on Communications.2002, 50(7):1062-1065[7]Koo Y H, Lee Y H. Joint maximum likelihood approach to framesynchronization in presence of frequency offset. IEICE Trans. onFundamentals, 2004, E87-A(3): 701-706.[8]Laurent P A. Exact and approximate construction of digital phasemodulation by superposition of amplitude modulated pulse(AMP)[J].IEEE Trans. on Communications.1986, 34(2):150-160[9]Peter J. Laurent's representation of binary digital continuousphase modulated signals with modulation index 1/2 revisited[J].IEEE Trans. on Communications.1994, 42(2/3/4):221-224[10]Hong D K, Kim D J, Lee Y J, et al.. A simple interpolationtechnique for the DFT for joint system parameters estimation inburst MPSK transmissions[J].IEEE Trans. on Communications.2003, 51(7):1051-1056[11]Steendam H, Moeneclaey M. Low-SNR limit of the Cramer-RaoBound for estimating the carrier phase and frequency of a PAM,PSK, or QAM waveform[J].IEEE Communications Letters.2001,5(5):218-220