期刊文献+

Array calibration of angularly dependent gain and phase uncertainties with carry-on instrumental sensors 被引量:17

Array calibration of angularly dependent gain and phase uncertainties with carry-on instrumental sensors
原文传递
导出
摘要 Array calibration with angularly dependent gain and phase uncertainties has long been a difficult problem. Although many array calibration methods have been reported extensively in the literature, they almost all assumed an angularly independent model for array uncertainties. Few calibration methods have been developed for the angularly dependent array uncertainties. A novel and efficient auto-calibration method for angularly dependent gain and phase uncertainties is proposed in this paper, which is called ISM (Instrumental Sensors Method). With the help of a few well-calibrated instrumental sensors, the ISM is able to achieve favorable and unambiguous direction-of-arrivals (DOAs) estimate and the corresponding angularly dependent gain and phase estimate simultaneously, even in the case of multiple non-disjoint sources. Since the mutual coupling and sensor position errors can all be described as angularly dependent gain/phase uncertainties, the ISM proposed still works in the presence of a combination of all these array perturbations. The ISM can be applied to arbitrary array geometries including linear arrays. The ISM is computationally efficient and requires only one-dimensional search, with no high-dimensional nonlinear search and convergence burden involved. Besides, no small error assumption is made, which is always an essential prerequisite for many existing array calibration techniques. The estimation performance of the ISM is analyzed theoretically and simulation results are provided to demonstrate the effectiveness and behavior of the proposed ISM.
出处 《Science in China(Series F)》 2004年第6期777-792,共16页 中国科学(F辑英文版)
关键词 array calibration instrumental sensors gain and phase errors. array calibration, instrumental sensors, gain and phase errors.
  • 相关文献

参考文献12

  • 1[1]Schmidt, R. O., Multilinear array manifold interpolation, IEEE Trans. On. SP, 1992, 40(4): 857-866.
  • 2[2]Weiss, A. J., Friedlander, B., Manifold interpolation for diversely polarized arrays, IEE Proc. Radar, Sonar, and Navigation, 1994, 141(1): 19-24.
  • 3[3]Hung, E., Matrix-construction calibration method for antenna arrays, IEEE Trans. on AES, 2000, 36(3): 819-828.
  • 4[4]Ng, B. C., See, C. M. S., Sensor-array calibration using a maximum-likelihood approach, IEEE Trans. AP, 1996, 44(6): 827-835.
  • 5[5]Stavropoulos, K., Manikas, A., Array calibration in the presence of unknown sensor characteristics and mutual coupling, Proceedings of the EUSIPCO 2000, Vol.III, Finland, 2000, 1417-1420.
  • 6[6]Zhang Ming, Zhu Zhaoda, DOA estimation with sensor gain, phase and position perturbations, Proc. IEEE NAECON, Dayton, Ohio, 1993, 67-69.
  • 7[7]Fistas, N., Manikas, A., A new general global array calibration method, ICASSP, 1994, 4: 73-76.
  • 8[8]Weiss, A. J., Friedlander, B., Self-calibration for high-resolution array processing, in Advances in Spectrum and Array Processing, Vol. II, (ed. Haykon, S.), Ch. 10, Englewood Cliffs, NJ: Prentice-Hall, 1991.
  • 9[9]Friedlander, B., Weiss, A. J., Direction finding in the presence of mutual coupling, IEEE Trans AP, 1991, 39(3): 273-284.
  • 10[10]Flanagan, B.P., Bell, K. L., Improved array self-calibration with large sensor position errors for closed space sources, Proc. 2000, Cambridge, MA: Sensor Array and Multichannel Workshop, 2000, 484-488.

同被引文献62

引证文献17

二级引证文献32

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