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基于小波-Radon变换的线性调频信号检测与参数估计 被引量:10

LFM Signal Detection and Parameter Estimation Based on WT-Radon Transform
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摘要 线性调频信号(LFM)是一类应用广泛的非平稳信号。本文选取高斯线调频小波作为基函数,研究了基于小波-Radon变换的线性调频信号检测与参数估计的基本方法,然后提出了基于小波-Radon变换的多分量LFM信号检测与参数估计的算法。计算机仿真实验结果验证了该算法的有效性。 Linear frequency-modulated(LFM) signal is a kind of broadly applied non-stationary signal. In this paper, Gauss linear frequency modulation wavelet is selected as the base function to study LFM signal detection and parameter estimation based on WT-Radon Transform, then an algorithm for multi-component LFM signal detection and parameter estimation is proposed. Computer simulation results have validated the effectivity of this algorithm.
作者 李强 王其申
出处 《信息与电子工程》 2005年第3期192-196,共5页 information and electronic engineering
关键词 信息处理技术 参数估计 小波变换 LFM信号 高斯线调频小波 information processing technology parameter estimation wavelet transform LFM signal Gauss linear FM wavelet
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  • 1殷勤业,倪志芳,钱世锷,陈大庞.自适应旋转投影分解法[J].电子学报,1997,25(4):52-58. 被引量:40
  • 2黄俊.电力电子变流技术[M].北京:机械工业出版社,1993..
  • 3Tao Ran, Ping Xianjun, Zhao Xinghao. Detection and estimation of moving targets based on fractional Fourier transform [Z]. International Conference on Signal Processing, Beijing, 2002.
  • 4Barbarossa S. Analysis of multicomponent LFM signals by a combined Wigner-Hough transform[J].IEEE Trans Signal Processing, 1995,43 :1511 -- 1515.
  • 5Wang Minsheng, Chan Andrew K. Linear frequencymodulated signal detection using Radon-Ambiguity transform[J]. IEEE Trans Signal Processing, 1998,46:571--586.
  • 6Almeida B. The fractional Fourier transform and time-frequency representation[J]. IEEE Trans Signal Processing, 1994,42:3084-- 3091.
  • 7Ozaktas H M, Kutay M A. Digital computation of the fractional Fourier transform[J]. IEEE Trans Signal Processing, 1996,44(9) : 2141 -- 2150.
  • 8Pei S C, Yeh M H. Discrete fractional Fourier transform based on orthogonal projections[J]. IEEE Trans Signal Processing, 1999,47 ( 5 ) : 1335 -- 1348.
  • 9Candan C, Kutay M A. The discrete fractional Fourier transform[J]. IEEE Trans Signal Processing,2000,48(5) : 1329-- 1337.
  • 10Tao Ran, Ping Xianjun, Zhao Xinghao. A novel discrete fractional Fourier transform [Z]. CIE International Conference of Radar, Beijing,2001.

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