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基于FRFT的线性调频多径信号分离算法 被引量:8

Separation of multi-path LFM signals based on fractional Fourier transform
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摘要 在高空接收从海上发射的雷达信号时,由于海面的反射作用,信号将会出现多径效应。多径效应会造成信号的衰落,导致信号检测性能和参数估计精度的损失。该文针对线性调频雷达信号,利用分数阶Fourier变换(FRFT)的时频聚集特性,提出了基于极坐标的一维邻域搜索算法,从而实现线性调频多径信号的快速分离。仿真结果表明:该算法能够将分离多径之后的信干比较分离多径之前提高75 dB,将分离多径后中心频率估计的均方根误差降低到分离多径前的25%以下,并具有较快的搜索速度,从而能够较好地抑制多径传播对接收线性调频信号的影响。 Reflections off of the ocean surface leads to multi-path effects when receiving radar signals from high altitude space. The multi-path effects lead to signal fading and the loss of signal detection performance and parameter estimation accuracy. This paper focuses on multi-path separation for a linear frequency modulated (LFM) signal based on fractional Fourier transform (FRFT). The method uses time-frequency clustering of the LFM signals by incorporating a 1-D neighborhood search algorithm based on polar coordinates. Simulations show that the algorithm improves the signal-to-interfertnce ratio by 75 dB and reduces the root mean square error of the center frequency estimation by over 75% after separation of the multi-path signals. The algorithm has a high search speed and achieves effective mitigation of multi-path effects on LFM signals.
出处 《清华大学学报(自然科学版)》 EI CAS CSCD 北大核心 2008年第10期1617-1620,共4页 Journal of Tsinghua University(Science and Technology)
基金 国家"九七三"重点基础研究基金项目(2007CB310600)
关键词 线性调频信号 分数阶FOURIER变换 分离多径 linear frequency modulated signal fractional Fourier transform multi-path effect
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参考文献10

  • 1Mark J W, ZHUANG Weihua. Wireless Communications and Networking[M]. London: Pearson Education, 2003.
  • 2Roger Vines. Use of polarization,angle,height and fregueney diversity during multipatb fading to improve telemetry reception aboard ship[C]// Proceedings of the International Telemetering Conference. Las Vegas, 1991: 585- 596.
  • 3Ozaktas H M, MENdlovic D. Fractional Fourier Transforms with Applications in Optics and Signal Processing [M]. New York: John Wiley & Sons, 2000.
  • 4Ozaktas H M. Digital computation of the fractional Fourier transform[J].IEEETrans, 1996, 44(9): 2141-2150.
  • 5Soo-Chang Pei, DING Jianjiun. Closed-form discrete fractional and affine Fourier transforms [J]. IEEE Trans, 2000, 48(5) : 1338- 1353.
  • 6Soo-Chang Pei, DING Jianjiun. Relations between fractional operations and time-frequency distributions and their applications [J]. IEEE Trans, 2001, 49(8) : 1638 - 1655.
  • 7杜雨洺,杨建宇.基于FRFT的LFMCW雷达加速动目标检测与参数估计[J].电波科学学报,2005,20(6):815-818. 被引量:18
  • 8Ristic B, Boashash B. Comments on the cramer-rao lower bounds for signals with constant amplitude and polynomial phase [J]. IEEE Trans, 1998, 46(6): 1708-1709.
  • 9Peleg S, Porat B. The Cramer-Rao lower bounds for signals with constant amplitude and polynomial phase [J]. IEEE Trans, 1991, 39(5): 749-752.
  • 10齐林,陶然,周思永,王越.基于分数阶Fourier变换的多分量LFM信号的检测和参数估计[J].中国科学(E辑),2003,33(8):749-759. 被引量:175

二级参考文献35

  • 1Stove A G . Linear FMCW radar techniques[J]. Radar and Signal Processing, IEE Proceedings F. 1992,139(5) : 343-350.
  • 2Griffiths H D. New ideas in FM radar[J]. Electronics Communication Engineering journal. 1990: 2(5) :.185-194.
  • 3Barbarossa . Detection and imaging of moving objects with synthetic aperture radar, part 2:Joint time-frequency analysis by Wigner-Ville distribution[J]. IEE Proc. Pt.F. 1992, 39(1): 89-98.
  • 4X G Xia. Discrete chirp-Fourier transform and its application to chirp rate estimation[J]. IEEE Transaction on signal processing, 2000, 48(11) : 3122-3133.
  • 5S Peleg, B Friedlander. The discrete polynomialphase transform[J]. IEEE Transaction on Signal processing,1995, 43(8) :1901-1914.
  • 6Barbarossa. Detection and imaging of moving objects with synthetic aperture radar, part 1: optimal detection and parameter estimation theory[J]. IEE Proc.Pt.F. 1992, 39(1):79-88.
  • 7M Z Ikram, K Abed-Meraim, et al.. Estimating the parameters of chirp signals: an interative approach[J].IEEE Transaction on Signal processing . 1998, 46(12) :3436-3441.
  • 8Wojtkiewicz A, Rytel-Andrianik R. Optimal detection and estimation in FMCW radar[J]. Microwaves, Radar and Wireless Communications, 2002, (3) : 778-781.
  • 9Namias V . The fractional Fourier transform and its application in quantum mechanics[J]. J. Inst. Appl.Math. 1980, (25): 241-265.
  • 10Almeida L B . The fractional Fourier transform and time-frequency representations[J],IEE Transaction on Signal processing. 1994, 42(11) :3084-3091.

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