期刊文献+

基于DFT插值的线性约束最小方差宽带自适应阵列 被引量:2

Linearly constrained minimum variance broadband adaptive array based on DFT interpolation
下载PDF
导出
摘要 本文提出一种具有频率不变波束图的线性约束最小方差宽带自适应算法。首先给出了具有频率不变波束图的连续线阵的灵敏度函数与离散线列阵加权系数之间的关系,然后给出了使用DFT插值法求解各子带阵列权系数的方法,最后将DFT插值法应用于线性约束最小方差宽带自适应阵列。理论分析及仿真结果表明,该算法可以在实现最小方差波束形成的同时保持波束图基本不随频率变化,且该方法可以降低宽带自适应阵列的运算量。 Based on the DFT interpolation method, an algorithm for linearly constrained minimum variance broadband adaptive array, whose beampattern is frequency invariant, is presented. Firstly, relationship between weights of a discrete sensor array and the sensitivity distribution of a continuous linear array, which has a property of frequency invariant beam pattern, is presented. Then, by employing the relationship between weights at a reference frequency and weights at an other frequency, weights at the other frequency are given by using the DFT interpolation method. Lastly, the DFT interpolation method is applied to linearly constrained minimum variance broadband adaptive array. The theoretical and simulation results show that the proposed algorithm can solve the minimum variance beamforming problem and at the same time ensure the beampattern frequency invariance.
出处 《应用声学》 CSCD 北大核心 2004年第1期17-22,共6页 Journal of Applied Acoustics
关键词 DFT插值法 波束图 波束形成技术 线性约束最小方差宽带自适应算法 灵敏度 Frequency invariant beam pattern, DFT interpolation, Beamforming, LCMV
  • 相关文献

参考文献6

  • 1[1]Van Veen B D, Buckley K M. IEEE ASSP Magazine,1988, 5(2): 4~24.
  • 2[2]Ma M T. Theory and Applications of antenna array.New York, Wiley, 1974.
  • 3[3]Monzingo R, Miller T. Introduction to adaptive arrays. New York: Wiley and Sons, 1980. 60~64.
  • 4[4]Gabriel W F. Proc. IEEE, 1992, 80: 152~162.
  • 5[5]Frost O L. Proc. IEEE, 1972, 60(8): 926~935.
  • 6[6]Ward D B, Kennedy R A, Williamson R C. J. Acoust.Soc. Amer., 1995, 97(2): 1023~1034.

同被引文献13

  • 1唐建生,孙超.时域宽带恒定束宽波束形成器的优化设计[J].信号处理,2006,22(6):805-809. 被引量:8
  • 2[5]Hong T D,Russer P.Analysis and Simulation of direction-of-arrival estimati on for closely spaced wideband sources using arbitrary antenna arrays[C].European Grove:Wireless Technology Processing,2002:197-200.
  • 3[6]Valaee S,Champagne B.Localization of wideband signals asing least-squares and total least-squares approaches[J].IEEE Trans.on SP,1999,47(05):1213-1222.
  • 4[7]Hung H,Kaveh M.Focusing matrices for coherent signal-subspace processing[J].IEEE Trance.On ASSP,1988,36(08):1272-1281.
  • 5Xin Zhang,Wee Ser,Zhang Zhang, Anoop Kumar Knishna. Selective frequency invariant unitorm circular broadband beamformer[J]. EURASIP Journal on advances in signal pr:essing, 2010, (2) :2201-2204.
  • 6Yong Zhao,Wei Liu,Richard J. Langley. Efficient design of frequency invariant beamformers wiih sensor delay-lines [ C ]. Sensor array and multichmmel signal p'essing work- shop, Sheffield, July ,21-23,2008:335-339.
  • 7Lucas C. Parra. Least squares frequency-invariant beam- forming[ C ]. IEEE workshop on Applications of signal processing |o Audio and Acoustics, New York, Oct, 16, 2005 : 102-105.
  • 8Yong Zhao,Wei I,iu,Richard J. Langley. Design of t'e- quency invariant beamformers in subbands[ C]. IEEE/SP 15th Workshop on Statistical Signal Processing, Sheik- field, Aug. 31-Sept. 3,2009:201-204-.
  • 9S. C. Chen, H. H. Chert. Unihrm concemric circular ar- rays with frequency-invariant characteristics-theory, de- sign, adaptive beamforming and DOA estimation [ J ]. IEEE Transaetions on Signal Processing, 2007,55 ( 1 ) : 165-177.
  • 10Wei Liu, Stephan Weiss. Design of frequency invariant beamfnrmers for broadband arrays[ J ]. 1EEE Transactions on Signal Processing, 2008,56 ( 2 ) :855- 860.

引证文献2

二级引证文献4

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部