期刊文献+

一种基于最小流形长度的高精度线阵设计 被引量:6

An Approach to Designing Linear Array with High Accuracy DOA Estimate Based on Minimal Manifold Length
在线阅读 下载PDF
导出
摘要 传统上以阵列孔径来比较各种线阵的测向性能,但这一指标没有考虑到阵元数目及阵列几何布局对阵列性能的影响。因子空间类算法需搜索阵列流形来进行测向,所以阵列流形对阵列性能有重要影响。阵列流形又是阵元数、阵列几何布局的函数,可通过阵列流形来研究阵元数、阵列几何布局与阵列测向性能的关系。在分析了线阵流形与线阵测向精度的关系的基础上,提出了一个基于线阵最小流形长度的指标来比较不同线阵的性能,该指标综合考虑了阵元数、阵列几何布局对阵列测向精度的影响。通过对此指标的讨论,给出了提高线阵测向精度的设计思路。对几个不同线阵的仿真证实了该指标的有效性,也验证了该设计思路的可行性。 Conventionally, the aperture of array is used as an index to compare the performances of different linear arrays, but it does not take into consideration the number of sensors and the geometric configuration of array. To find the directions of arrival(DOA) signals, the manifold of array is searched in subspace class algorithms, so the array manifold plays a key role in DOA estimate. Meanwhile, array manifold is a function of the number of sensors and geometric configuration of an array. It can be used as a tool to study how the number of sensors and the geometric configuration of array influence the array performances. The relationship between the accuracy of DOA estimate and the manifold length of linear array is analyzed, an index based on minimal manifold length is abstracted from the relationship to compare the accuracy of DOA estimates among different linear arrays, the index take into account the effects of the number of sensors and the geometric configuration of linear array. By investigating the index, an approach to designing geometric configuration of linear array with high accuracy performances is proposed. The results of stimulation verify the effectiveness of the index and the approach.
出处 《航空学报》 EI CAS CSCD 北大核心 2008年第2期462-466,共5页 Acta Aeronautica et Astronautica Sinica
关键词 线阵 测向精度 阵列流形 几何布局 克拉美罗界 linear array DOA estimate accuracy array manifold geometric configuration Cramer-Rao bound
  • 相关文献

参考文献8

  • 1Schmidt R O. Multiple emitter location and signal parameter estimation[J]. IEEE Transactions on Antennas and Propagation, 1986,34(3) :276-280.
  • 2陶建武,石要武,常文秀.基于均匀圆阵的信号二维方向角高精度估计[J].航空学报,2006,27(4):687-691. 被引量:4
  • 3Manikas A, Karimi H R, Dacos I. Study of the detection and resolution capabilities of a one-dimensional array of sensors by using differential geometry[J].IEE Proceedings Radar, Sonar and Navigation,1994,141(2):83-92.
  • 4Daeos I, Manikas A. Estimating the manifold parameters of one-dimensional arrays of sensors[J].Franklin Inst Eng Appl Math, 1995,332B(3) :307-332.
  • 5Dowlut N. An extended ambiguity criterion for array design[C]// Proceedings of IEEE Sensor Array and Multichannel Signal Processing Workshop. Rosslyn Va USA: IEEE, 2002 : 189-193.
  • 6Manikas A, Proukakis C. Modeling and estimation of ambiguities in linear arrays[J].IEEE Transactions on Signal Processing, 1998,46(8) :2166-2179.
  • 7刘洪盛,肖先赐.线阵阵元位置误差造成的测向误差估算[J].电波科学学报,2006,21(5):717-721. 被引量:7
  • 8Stoica P,Nehorai A. MUSIC, Maximum likelihood, and Cramer-Rao bound[J]. IEEE Transactions on Acoustics Speech, and Signal Processing, 1989,37(5):720-741.

二级参考文献28

  • 1姚康泽,梁甸农.模型误差对阵列信号特征结构的影响及一种校准方法[J].系统工程与电子技术,1996,18(8):44-47. 被引量:12
  • 2Ralph O Schmidt. Multiple emitter location and signal parameter estimation[J]. IEEE Trans. On antennas and propagation. 1986, Ap-34(3).
  • 3Peter Stoica and Arye Nehorai. MUSIC, maximum likelihood, and cramer-rao bound[J]. IEEE Trans.On Acoustics Speech, and Signal Processing. 1989,37(5):720-741.
  • 4A Manikas, Karimi H R and Dacos I. Study of the detection and resolution capabilities of a one-dimensional array of sensors by using differential geometry[J]. IEE Proceedings on Radar, Sonar and Navigation, 1994,141(2): 83-92.
  • 5I Dacos and A Manikas. Estimating the manifold parameters of one-dimensional arrays of sensors [J].Rranklin Inst. Eng. Appl. Math., 1995,332B(3)307-332.
  • 6Fistas, N, and A Manikas. A new general global array calibration method [A]. ICASSP-94. IEEE International Conference on Acoustic,Speech and Signal Processing [C]. 1994(4) :73-76.
  • 7Flanagan, B P and Bell, K L. Improved array self calibration with large sensor position errors for closely spaced sources [A[. Sensor Array and Muhichannel Signal Processing Workshop 2000. Proc. of the 2000IEEE [C] 2000:484-488.
  • 8Anthony J Weiss and Friedlander, B. Effects of modeling errors on the resolution threshold of the music algorithm. [J]. IEEE Trans. On Signal Processing 1994,42(6):1519-1526.
  • 9Yosef Rockah and Peter M Schuhheiss . Array shape calibration using sources in unknown locations-Part I:far field sources [J]. IEEE Trans. on acoustics,speech, and signal processing , 1987, ASSP 35( 3):286-299.
  • 10Fuchs J J.On the application of the global matched filter to DOA estimation with uniform circular arrays[J].IEEE Trans on SP,2001,49(4):702-709.

共引文献9

同被引文献52

引证文献6

二级引证文献9

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