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基于廣義Gabor變換的最優(yōu)LOFDM系統(tǒng)的脈沖成形

簡偉 沈越泓 李毅

簡偉, 沈越泓, 李毅. 基于廣義Gabor變換的最優(yōu)LOFDM系統(tǒng)的脈沖成形[J]. 電子與信息學報, 2006, 28(7): 1274-1278.
引用本文: 簡偉, 沈越泓, 李毅. 基于廣義Gabor變換的最優(yōu)LOFDM系統(tǒng)的脈沖成形[J]. 電子與信息學報, 2006, 28(7): 1274-1278.
Jian Wei, Shen Yue-hong, Li Yi. Pulse-Shaping Based on Generalized Gabor Transform for Optimal LOFDM System[J]. Journal of Electronics & Information Technology, 2006, 28(7): 1274-1278.
Citation: Jian Wei, Shen Yue-hong, Li Yi. Pulse-Shaping Based on Generalized Gabor Transform for Optimal LOFDM System[J]. Journal of Electronics & Information Technology, 2006, 28(7): 1274-1278.

基于廣義Gabor變換的最優(yōu)LOFDM系統(tǒng)的脈沖成形

Pulse-Shaping Based on Generalized Gabor Transform for Optimal LOFDM System

  • 摘要: LOFDM(Lattice Orthogonal Frequency Division Multiplexing )是時頻彌散信道上的一種高速數(shù)據(jù)傳輸技術。但當LOFDM系統(tǒng)的脈沖成形濾波器不具有最優(yōu)的時頻局域化特性時,必將引入嚴重的ISI和/或ICI。因此脈沖成形濾波器的設計是最優(yōu)LOFDM系統(tǒng)設計的重要組成部分。Strohmer和Beav(2001,2003)給出了一種LOFDM脈沖成形濾波器的設計方法,但是計算量較大。為此,該文提出了一種廣義Gabor變換,通過構造廣義緊致Gabor原子來完成最佳LOFDM脈沖成形濾波器的設計的數(shù)值實現(xiàn)。理論分析和仿真試驗都證明該方法比Strohmer和Beaver給出的方法更簡單有效。
  • Strohmer T, Beaver S. Optimal OFDM system design through optimal sphere coverings. Proc. IEEE Int. Conf. Acoustic, Speech, and Signal Processing 2001, Salt Lake city, USA, 2001, 4: 23732376. .[2]Strohmer T, Beaver S. Optimal OFDM design for time.frequency dispersive channels. IEEE Trans. on Commun., 2003, 51(7): 11111122..[3]Bolcskei H. Efficient design of pulse shaping filters for OFDM systems. SPIE Proc. 1999, Denver USA, July 1999, Vol.3813: 625636. .[4]Bolcskei H. Orthogonal frequency division multiplexing based on offset QAM, in Advances in Gabor Analysis, Feichtinger H G, Strohmer T. Boston: Birkhauser, 2002, Ch12.[5]Bolcskei H, Duhamel P, Hleiss R. Design of pulse shaping OFDM/OQAM systems for high data-rate transmission over wireless channels. IEEE International Conference on Communications乫99, Vancouver, Canada, July 1999, vol.1: 559564. .[6]Feichtinger H G, Strobmer T. Gabor Analysis and Algorithms. Boston: Birkhauser, 1998丗Ch1, Ch 8.[7]Qiu Sigang. The undersampled discrete Gabor transform. IEEE Trans. on Signal Processing, 1998, 46(5) : 12211228. .[8].... 旕暯.怣崋暘愅梌.棟. 杒嫗丗崙杊岺.弌斉幮丆1998, 戞2, 4復.[9]墹岹鈀. 旕暯.悘婘怣崋暘愅梌.棟. 杒嫗丗崙杊岺.弌斉幮丆1999, 戞1, 4復.[10]Janssen A J E M, Strohmer T. Characterization and computation of canonical tight windows for Gabor frames[J].J. Fourier. Anal. Appl.2002, 8(1):1-[11]Qiu sigang, Feichtinger H G. Discrete Gabor structures and optical representations[J].IEEE Trans. on Signal Processing.1995, 43(10):2258-
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  • 收稿日期:  2004-11-15
  • 修回日期:  2005-03-28
  • 刊出日期:  2006-07-19

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