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射频仿真系统中球面复合阵列近场效应研究

程波 朱守正 付璐 卞嘉骏 于庭祥 朱伟华 王立权 庞旭东 张宇 柳超杰

程波, 朱守正, 付璐, 卞嘉骏, 于庭祥, 朱伟华, 王立权, 庞旭东, 张宇, 柳超杰. 射频仿真系统中球面复合阵列近场效应研究[J]. 华东师范大学学报(自然科学版), 2018, (1): 117-127. doi: 10.3969/j.issn.1000-5641.2018.01.011
引用本文: 程波, 朱守正, 付璐, 卞嘉骏, 于庭祥, 朱伟华, 王立权, 庞旭东, 张宇, 柳超杰. 射频仿真系统中球面复合阵列近场效应研究[J]. 华东师范大学学报(自然科学版), 2018, (1): 117-127. doi: 10.3969/j.issn.1000-5641.2018.01.011
CHENG Bo, ZHU Shou-zheng, FU Lu, BIAN Jia-jun, YU Ting-xiang, ZHU Wei-hua, WANG Li-quan, PANG Xu-dong, ZHANG Yu, LIU Chao-jie. Study on the near-field effect of spherical composite antenna arrays in the radio frequency simulation system[J]. Journal of East China Normal University (Natural Sciences), 2018, (1): 117-127. doi: 10.3969/j.issn.1000-5641.2018.01.011
Citation: CHENG Bo, ZHU Shou-zheng, FU Lu, BIAN Jia-jun, YU Ting-xiang, ZHU Wei-hua, WANG Li-quan, PANG Xu-dong, ZHANG Yu, LIU Chao-jie. Study on the near-field effect of spherical composite antenna arrays in the radio frequency simulation system[J]. Journal of East China Normal University (Natural Sciences), 2018, (1): 117-127. doi: 10.3969/j.issn.1000-5641.2018.01.011

射频仿真系统中球面复合阵列近场效应研究

doi: 10.3969/j.issn.1000-5641.2018.01.011
基金项目: 上海机电工程研究所项目,(射频复合阵列目标近场修正及应用技术研究)
详细信息
    作者简介:

    程波, 男, 硕士研究生, 研究方向为复合阵列天线.E-mail:18767221382@163.com

    通讯作者:

    朱守正, 男, 教授, 博士生导师, 研究方向为计算电磁学、微波能应用.E-mail:szzhu@ee.ecnu.edu.cn

  • 中图分类号: TN822+.4

Study on the near-field effect of spherical composite antenna arrays in the radio frequency simulation system

  • 摘要: 射频复合阵列近场效应影响目标信号的测角精度,为了修正目标信号测角精度,提出一种方法:联合全波算法和一致性几何绕射理论,精确计算给定子阵,(三元组),天线在周围同频、异频天线单元存在的环境中发射时,接收天线位置处,(通常位于发射三元组的辐射近场),的电场分布;基于此电场相位分布,应用相位梯度法求出三元组辐射场的等效相位中心,并计算与基于幅度重心公式所得等效波源点位置的偏差,使用推导的辅助修正公式获得修正后的三元组各单元输入功率.计算实例表明:经修正后微波/毫米波三元组约束的三角形区域内最大垂直(俯仰)方向测角精度由1.50/2.37mrad,降低,0.06/0.06 mrad.
  • 图  1  复杂的电磁环境(球面复合阵列局部)

    Fig.  1  The complex electromagnetic circumstances (a part of spherical composite array)

    图  2  球面复合阵列局部

    Fig.  2  A part of spherical composite array

    图  3  三元组合成目标信号

    Fig.  3  The composite target signal produced by three-element array

    图  4  基于幅度重心公式和相位梯度法的相位中心偏差

    Fig.  4  The deviation of equivalent phase centers obtained by the amplitude gravity center equation and the phase gradient algorithm respectively

    图  5  目标信号修正原理图

    Fig.  5  The correction schematic of target signal

    图  6  三元组近场效应修正流程

    Fig.  6  The flowchart of three-element array for near-field effect correction

    图  7  三元组等效相位中心点

    Fig.  7  The equivalent phase center of three-element array

    图  8  微波三元组水平方向测角精度变化图( $\theta =0.1$ , 0.2, 0.3, 0.4)

    Fig.  8  The variation diagram of horizontal angular accuracy for microwave three-element array ( $\theta =0.1$ , 0.2, 0.3, 0.4)

    图  9  微波三元组垂直方向测角精度变化图( $\theta =0.1$ , 0.2, 0.3, 0.4, 0.5, 0.6, 0.7)

    Fig.  9  The variation diagram of vertical angular accuracy for microwave three-element array ( $\theta =0.1$ , 0.2, 0.3, 0.4, 0.5, 0.6, 0.7)

    图  10  微波三元组水平方向测角精度值仿真与实测数据对比( $\theta =0.25$ )

    Fig.  10  The comparison of horizontal angular accuracy between simulation and measurement for microwave three-element array ( $\theta =0.25$ )

    图  11  微波三元组垂直方向测角精度仿真与实测结果对比( $\psi =0.4$ )

    Fig.  11  The comparison of vertical angular accuracy between simulation and measurement for microwave three-element array ( $\psi =0.4$ )

    图  12  微波三元组修正前后测角精度对比

    Fig.  12  The comparison of angular accuracy before and after the correction for microwave three-element array

    图  13  毫米波三元组修正前后测角精度对比图

    Fig.  13  The comparison of angular accuracy before and after the correction for millimeter wave three-element array

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出版历程
  • 收稿日期:  2016-10-26
  • 刊出日期:  2018-01-25

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