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四阵元GNSS抗干扰天线的设计与实现 被引量:3

Four antenna array GNSS anti-interference design and implementation
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摘要 提出了一种GNSS自适应实时抗干扰天线的设计实现方案。该方案基于Cholesky分解计算最小功率算法的最优权系数,提高了抗干扰处理的实时性,并且中频调零的算法实现简化了数字上下变频模块设计,在数字基带处理中仅采用一片FPGA可以进行所有运算。实际场地测试结果验证了该方案设计天线的抗干扰能力。 An implementation scheme of GNSS real-time anti-interference antenna is proposed. The scheme calculates the optimal weight coefficients of the Power Inversion (PI) algorithm via Cholesky decomposition. Besides, the design of digital down and up frequency conversion is simplified, since the nulling algorithm is implemented in the low intermediate frequency. Only by using one FPGA can all baseband digital signals be processed. The test results in real field verify the anti-interference capability of this antenna.
出处 《数字通信》 2013年第2期47-50,共4页 Digital Communications and Networks
关键词 四阵元 GNSS 最小功率 抗干扰 CHOLESKY分解 four antenna array GNSS minimum power anti-interference Cholesky decomposition
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参考文献8

  • 1MADHANI P H. GPS receiver algorithms for suppressionof narowband and structured wideband interference [ D ]. [ S. 1. ] : University of Colorado,2002:71-74.
  • 2汪晋宽,顾德英.空间自适应信号处理[M].沈阳:东北大学出版社,2005:29-71.
  • 3KLEMMR.空时自适应处理原理[M].南京电子技术研究所,译.北京:高等教育出版社,2009:184-206.
  • 4刘兴汉,王跃宇.基于Cholesky分解的改进的随机子空间法研究[J].宇航学报,2007,28(3):608-612. 被引量:11
  • 5王磊,卢丹.GPS自适应天线实验平台设计与实现[J].中国科学院研究生学报,2010,27(2):245-249.
  • 6GROSSF.智能天线[M].何业军,桂良启,李霞,译.北京:电子工业出版社,2009:62-92.
  • 7HARRYL,VANTREES.最优阵列处理技术[M].汤俊,等,译.北京:清华大学出版社,2008.
  • 8冯起,吕波,朱畅,袁乃昌.功率倒置自适应阵抗干扰特性研究[J].微波学报,2009,25(3):87-91. 被引量:11

二级参考文献13

  • 1廖群,郑建生,黄超.GPS自适应抗干扰算法及其FPGA实现[J].现代雷达,2006,28(4):79-81. 被引量:15
  • 2朱畅,袁乃昌.一种宽带矢量调制器的设计及其应用[J].微波学报,2006,22(2):55-58. 被引量:7
  • 3Compton R T. The Power-Inversion Adaptive Array: Concept and Performance [ J ]. IEEE Trans. AES, 1979,15 : 803-814
  • 4石镇.自适应天线原理[M].北京:国防工业出版社,1990
  • 5[2]De Roeck G,Peeters B,Ren W.Benchmark study on system identification through ambient vibration measurements,18th IMAC,2000:1106-1112
  • 6[3]Brincker R,Zhang L,Andersen P.Modal Identification from Ambient Responses using Frequency Domain Decomposition.18th IMAC,2000:625-630
  • 7[4]Van Overschee P,De Moor B.Subspace Algorithms for the Stochastic Identification Problem[C]//Proceedings of the 30th IEEE Conference on Decision and Control,Brighton.1991:1321-1326
  • 8[5]Van Overschee P,De Moor B.Subspace Identification for Linear Systems:Theory,Implementation,Applications[M].Dorderecht:Kluwer Academic Publishers,1996
  • 9[6]Prasenjit M,Daniel J R.Modified ERA method for operation modal analysis in the presence of harmonic excitation.Mechanical Systems and Signal Processing,2006,20:114-130
  • 10[7]Li X,NieX.Rice condition numbers of QR and cholesky factorizations[J].Journal of Southeast University,2004,20(1):130-134

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