期刊文献+

新型拉伸电磁矢量传感器的两维高精度波达方向估计 被引量:5

High accuracy 2D DOA estimation with a novel spatially spread electromagnetic vector-sensor
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摘要 较之传统的共点电磁矢量传感器,拉伸电磁矢量传感器能够显著降低阵元间互耦,且非共点结构在硬件设计上更易于实现。但是现有拉伸电磁矢量传感器无法实现阵列的两维孔径扩展,导致了两维波达方向估计精度较差。针对此问题,提出一种新型的拉伸电磁矢量传感器。该阵列结构由单个拉伸电磁矢量传感器和单个电偶极子组成。利用单个拉伸电磁矢量传感器提供一维孔径扩展,再利用垂直于该拉伸电磁矢量传感器的单个电偶极子实现另一维的孔径扩展。针对该两维孔径扩展阵列,提出一种矢量叉积算法与相位干涉法相结合的算法来获取两维波达方向的高精度估计。所提阵列在降低互耦的同时,利用电磁矢量传感器提供的极化分集与两维孔径扩展带来的空间分集,使得两维波达方向估计精度大大提高。 The spatially spread electromagnetic vector-sensor(EMVS)can greatly reduce the mutual coupling and the hardware cost compared with the traditional collocated EMVS.However,the existing spatially spread EMVS can only extend one dimensional(1D)array aperture,and this is insufficient for the 2D direction of arrival(DOA)estimation.To solve this problem,a new spatially spread EMVS configuration is proposed to extend 2D array aperture and improve 2D DOA estimation accuracy.This array configuration is composed of single spatially spread EMVS and single dipole.The single spatially spread EMVS offers the 1Darray aperture extension,and the single dipole,which locates verticaly to the single spatially spread EMVS,offers another 1D array aperture extension.This array configuration creatively synergizes the"vector-cross-product"algorithm and the conventional interferometry method to enhance the DOA estimation accuracy.The proposed configuration not only greatly reduces the mutual coupling,but also improves the 2D DOA estimation accuracy taking advantages of the polarization diversity offered by vector-sensor and the spatial diversity offered by the extended aperture array.
出处 《系统工程与电子技术》 EI CSCD 北大核心 2014年第7期1282-1290,共9页 Systems Engineering and Electronics
基金 国家自然科学基金(61001209) 航空科学基金(20100181010)资助课题
关键词 拉伸电磁矢量传感器 阵列互耦 波达方向估计 矢量叉积算法 spatially spread electromagnetic vector-sensor(EMVS) antenna array mutual coupling direction of arrival(DOA)estimation vector-cross-product estimator
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参考文献23

  • 1Nehorai A, Paldi E. Vector sensor array processing for electro- magnetic source localizationEJT. IEEE Trans. on Signal Pro- cessing, 1994, 42(2) : 376 - 398.
  • 2Wong K T, Zoltowski M D. Uni-vector-sensor ESPRIT for multi- source azimuth, devation, and polarization estimation[J]. IEEE Trans. onAntennas and Propagation, 1997, 45(10) : 1467 - 1474.
  • 3Yuan X. Polynomial-phase signal source-tracking using an elec- tromagnetic vector-sensor[C]//Proc, of the IEEE 37th Inter- national Conference on Acoustics, Speech and Signal Proces sing, 2012: 2577-2580.
  • 4Gong X F, Liu Z W, Xu Y G. Regularised parallel factor analy sis for the estimation of direction of-arrival and polarisation witha single electromagnetic vecto:sensor[J], lET Signal Proces sing, 2011, 5(4): 390-396.
  • 5Yoan X. Estimating the DOA and the polarization of a polynomi- al-phase signal. using a single polarized vector-sensor[J]. IEEE Trans. on Signal Processing, 2012, 60(3) : 1270 - 1282.
  • 6Wong K T, Zoltowski M D. Closed form direction-finding with arbitrarily spaced electromagnetic vector-sensors at unknown lo- cations [ J]. IEEE Trans. on Antennas and Propagation, 2000, 48(5): 671-681.
  • 7Wong K T, Zoltowski M D. Self-initiating MUSIC direction finding and polarization estimation in spatio-polarizational beam- space[J]. IEEE Trans. on Antennas and Propagation, 2000, 48(8) : 1235 - 1245.
  • 8Yuan X. Diversely polarized antenna-array signal processing[D]. Hong Kong: The Hong Kong Polytechnic University, 2012.
  • 9Zoltowski M D, Wong K T. ESPRIT-based 2D direction finding with a sparse array of electromagnetic vector-sensors[J]. IEEE Trans. on Signal Processing, 2000, 48(8): 2195-2204.
  • 10Zoltowski M D, Wong K T. Closed-form eigenstructure-based direction finding using arbitrary but identical subarrays on a sparse uniform rectangular array grid [J]. IEEE Trans. on Signal Processing, 2000, 48(8): 2205- 2210.

二级参考文献13

  • 1Wong K T,Yuan X. Vector cross-product direction-finding with an electromagnetic vector-sensor of six orthogonally oriented but spatially noncollocating dipoles/loops[J].IEEE Transactions on Signal Processing,2011,(01):160-171.
  • 2Korso M N,Boyer R,Renaux A. Statistical resolution limit of the uniform linear cocentered orthogonal loop and dipole array[J].IEEE Transactions on Signal Processing,2011,(01):425-431.
  • 3Costa M,Richter A,Koivunen V. Steering vector modeling for polarimetric arrays of arbitrary geometry[A].2010.265-268.
  • 4Wong K T,Li L,Zoltowski M D. Root-MUSIC-based directionfinding & polarization estimation using diversely-polarized possibly-collocated antennas[J].IEEE Antennas Wireless Propagation Letters,2004,(01):129-132.
  • 5Zoltowski M D,Wong K T. ESPRIT-based 2D direction finding with a sparse array of electromagnetic vector-sensors[J].IEEE Transactions on Signal Processing,2000,(08):2195-2204.
  • 6Wong K T,Zoltowski M D. Self-initiating MUSIC direction finding and polarization estimation in spatio-polarizational beamspace[J].IEEE Transactions on Antennas and Propagation,2000,(08):1235-1245.
  • 7Rahamim D,Tabrikian J,Shavit R. Sourcelocalizat ion using vector sensorarray in a multipath environment[J].IEEE Transactions on Signal Processing,2004,(11):3096-3103.
  • 8Xu Y,Liu Z. Polarimetric angular smoothing algorithm for an electromagnetic vector-sensor array[J].IET Radar Sonar Navigation,2007,(03):230-240.
  • 9He J,Jiang S,Wang J. Polarization difference smoothing for direction finding of coherent signals[J].IEEE Transactions on Aerospace and Electronic Systems,2010,(01):469-480.
  • 10Schmidt R O. Multiple emitter location and signal parameter estimation[J].IEEE Transactions on Antennas and Propagation,1986,(03):276-280.

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