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基于FFT滑动平均极大似然法的正弦信号频率估计

黄玉春 黄载禄 黄本雄 徐书华

黄玉春, 黄载禄, 黄本雄, 徐书华. 基于FFT滑动平均极大似然法的正弦信号频率估计[J]. 电子与信息学报, 2008, 30(4): 831-835. doi: 10.3724/SP.J.1146.2006.01586
引用本文: 黄玉春, 黄载禄, 黄本雄, 徐书华. 基于FFT滑动平均极大似然法的正弦信号频率估计[J]. 电子与信息学报, 2008, 30(4): 831-835. doi: 10.3724/SP.J.1146.2006.01586
Huang Yu-chun, Huang Zai-lu, Huang Ben-xiong, Xu Shu-hua . FFT-Based Moving Average Maximum Likelihood Single-tone Frequency Estimation[J]. Journal of Electronics & Information Technology, 2008, 30(4): 831-835. doi: 10.3724/SP.J.1146.2006.01586
Citation: Huang Yu-chun, Huang Zai-lu, Huang Ben-xiong, Xu Shu-hua . FFT-Based Moving Average Maximum Likelihood Single-tone Frequency Estimation[J]. Journal of Electronics & Information Technology, 2008, 30(4): 831-835. doi: 10.3724/SP.J.1146.2006.01586

基于FFT滑动平均极大似然法的正弦信号频率估计

doi: 10.3724/SP.J.1146.2006.01586

FFT-Based Moving Average Maximum Likelihood Single-tone Frequency Estimation

  • 摘要: 该文基于正弦信号采样序列的FFT频谱,利用谱图上多条显著谱线与峰值谱线实部之间的关系,推导建立了一用于信号频率估计的滑动平均模型,基于此模型得出的极大似然频率估计器结合传统的Quinn方法后得到一种新的基于FFT谱滑动平均极大似然估计算法。仿真实验表明该算法精确有效,估计性能优于Rife,Quinn法,十分接近CRLB下限,计算量不大且信噪比门限要求可降至-9dB左右。
  • Rife D C and Boorstyn R R. Single tone parameterestimation from discrete time observation[J].IEEE Trans. Info.Theory.1974, 20(5):591-598[2]Li T H and Kedem B. Iterative filtering for multiplefrequency estimation[J].IEEE Trans. on Signal Processing.1994,42(5):1120-1131[3]Porat B. Digital Processing of Random Signals: Theory andMethods. Englewood Cliffs, NJ: Prentice-Hall, 1994, Chapter6.[4]So H C and Chan K W. Reformulation of Pisarenko harmonicdecomposition method for single-tone frequency estimation[J].IEEE Trans. on Signal Processing.2004, 52(4):1128-1135[5]Kay S. A fast and accurate single frequency estimator[J].IEEETrans. on Acoust., Speech, Signal Process.1989, 37(12):1987-1990[6]Fitz M P. Further results in the fast estimation of a singlefrequency[J].IEEE Trans. on Commun.1994, 42(2):862-864[7]Xiao Y C, Wei P, Xiao X C, and Tai H M. Fast and accuratesingle frequency estimator[J].IEEE Electronics Letters.2004,40(14):1-2[8]Brown T and Wang M M. An iterative algorithm forsingle-frequency estimation[J].IEEE Trans. on SignalProcessing.2002, 50(11):2671-2682[9]So H C and Chan K W. A generalized weighted linearpredictor frequency estimation approach for a complexsinusoid[J].IEEE Trans. on Signal Processing.2006, 54(4):1304-1315[10]朱利民, 熊有伦. 一个通用的频谱误差校正快速算法[J]. 振动工程学报, 2001, 13(2): 15-22.Zhu Li-min and Xiong You-lun. A efficient algorithm forspectrum error correction. Journal of Vibration Engineering,2001, 13(2): 15-22.[11]Quinn B G and Hannan E J. The Estimation and Tracking ofFrequency, Cambride. Cambridge University Press, 2001,chapter 3.[12]张昌菊,唐斌. 单频信号快速频率估计算法比较及改进.电讯技术,2005, 45(1): 72-76.Zhang Chang-ju and Tang Bin. Comparison and modificationof frequency estimation algorithms for single sinusoid signal.Telecommunication Engineering, 2005, 45(1): 72-76.[13]丁康, 朱小勇. 适用于加各种窗的一种离散频谱相位差校正法[J]. 电子学报, 2001, 29(7): 32-36.Ding Kang and Zhu Xiao-yong. A phase difference correctingmethod on discrete spectrum adapting to any windowfunction. Acta Electronica Sinica, 2001, 29(7): 32-36.[14]齐国清, 贾欣乐. 插值FFT 估计正弦信号频率的精度分析[J].电子学报, 2004,32(4): 625-629.Qi Guo-qing, Jia Xin-le. Accuracy analysis of frequencyestimation of sinusoid based on interpolated FFT. ActaElectronica Sinica, 2004, 32(4): 625-629.[15]Rife D C and Vincent G A. Use of the discrete Fouriertransform in the measurement of frequencies and levels oftones. Bell. Sys. Tech. J., 1970, 49(2): 197-228.[16]Jane V K, Collins W L Jr, and Davis D C. High-accuracyanalog measurements via interpolated FFT. IEEE Trans. onIM, 1979, 28(2): 113-122.[17]Quinn B G. Estimation of frequency, amplitude and phasefrom the DFT of a time series[J].IEEE Trans. on SP.1997,45(3):814-817
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出版历程
  • 收稿日期:  2006-10-18
  • 修回日期:  2007-06-07
  • 刊出日期:  2008-04-19

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