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一种基于Hankel方法的多收多发RCS近远场变换算法
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  • 英文篇名:A Multiple-Transmitting and Multi-Receiving RCS Near-Field to Far-Field Transformation Algorithm Based on Hankel Method
  • 作者:孙健航 ; 胡伟东 ; 刘阳 ; 邢柏阁 ; 赵云璋
  • 英文作者:SUN Jian-hang;HU Wei-dong;LIU Yang;XING Bai-ge;ZHAO Yun-zhang;School of Information and Electronic, Beijing Institute of Technology;
  • 关键词:Hankel方法 ; 多收多发系统 ; RCS近远场变换 ; 近场测量
  • 英文关键词:Hankel method;;Multiple-Transmit and Multi-Receive;;RCS Near Field to Far Field Transformation;;near-field measurement
  • 中文刊名:WBXB
  • 英文刊名:Journal of Microwaves
  • 机构:北京理工大学信息与电子学院;
  • 出版日期:2018-07-15
  • 出版单位:微波学报
  • 年:2018
  • 期:v.34
  • 语种:中文;
  • 页:WBXB2018S1006
  • 页数:4
  • CN:S1
  • ISSN:32-1493/TN
  • 分类号:25-28
摘要
针对传统的Hankel方法在大角度范围观测时,近远场变换结果与理论远场结果之间存在角度误差的问题,提出了一种基于Hankel方法多收多发RCS近远场算法。该方法通过多发多收的形式增加系统有效相位中心的数目,并获得更多的的场景信息。通过不同相位中心获得的信息,在小角度内分别用Hankel方法进行RCS近远场变换,并通过各个小角度内变换结果进行数据拼接,实现全角域内精确的RCS近远场变换。通过对两组分别由5个和9个理想散射点组成的散射体,以本算法进行近远场变换仿真试验。仿真结果验证了该算法的正确性和有效性。
        When the traditional Hankel method is used to near-field to far-field transformation observed over a large range of angles, there is an angular error to the theoretical far-field results. In this paper, a multi-receiving and multi-transmitting RCS near-field to far-field algorithm based on the Hankel method is proposed. This method increases the number of effective phase centers in the system using a form of multi-transmitting and multi-receiving and obtains more information about scene. Through the information obtained from different phase centers, the RCS near-field to far-field transformations are performed by using Hankel method at small angles. The data are stitched together by using the results of each small-angle transformation to achieve accurate RCS near-field to far-field transformation in the full angles. By using two groups of scatterer respectively consisting of five and nine ideal scattering points, the near-field to far-field transformation simulation experiments based on this algorithm are performed. Results verify the correctness and effectiveness of the algorithm.
引文
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