Fresnel vector diffraction integral

被引:0
|
作者
Sh. D. Kakichashvili
机构
[1] Academy of Sciences,Institute of Cybernetics
来源
Technical Physics Letters | 1997年 / 23卷
关键词
Electromagnetic Wave; Vector Diffraction; Diffract Object;
D O I
暂无
中图分类号
学科分类号
摘要
The Huygens-Fresnel principle modified for electromagnetic waves is used to achieve matching by generalizing the wave number to a complex value. In this way, it is possible to describe the field directly beyond a diffracting object.
引用
收藏
页码:433 / 434
页数:1
相关论文
共 50 条
  • [1] Fresnel vector diffraction integral
    Kakichashvili, SD
    [J]. TECHNICAL PHYSICS LETTERS, 1997, 23 (06) : 433 - 434
  • [2] Fresnel diffraction as an aperture edge integral
    Hannay, JH
    [J]. JOURNAL OF MODERN OPTICS, 2000, 47 (01) : 121 - 124
  • [3] Generalized fresnel diffraction integral and its applications
    Yang, J
    Fan, DY
    Wang, SJ
    Gu, Y
    [J]. CHINESE PHYSICS, 2000, 9 (02): : 119 - 123
  • [4] Vector vortex state preservation in Fresnel cylindrical diffraction
    Hu, Yanwen
    Mo, Guangcui
    Ma, Zixian
    Fu, Shenhe
    Zhu, Siqi
    Yin, Hao
    Li, Zhen
    Chen, Zhenqiang
    [J]. OPTICS LETTERS, 2021, 46 (06) : 1313 - 1316
  • [5] NONSTATIONARY VECTOR KIRCHHOFF DIFFRACTION INTEGRAL
    KAKICHASHVILI, SD
    [J]. PISMA V ZHURNAL TEKHNICHESKOI FIZIKI, 1994, 20 (22): : 78 - 82
  • [6] Fast and exact diffraction integral calculus: A comparison with fresnel approximation
    Anaya-Vera, Sergio
    Cordero-Davila, Alberto
    [J]. OPTIK, 2020, 208
  • [9] NEW METHOD TO ESTIMATE THE ERROR OF DIFFRACTION-INTEGRAL FRESNEL APPROXIMATION IN DIFFRACTION NEAR RANGE
    SMIRNOV, AP
    [J]. OPTIKA I SPEKTROSKOPIYA, 1992, 73 (05): : 989 - 998
  • [10] APPROXIMATION TO THE FRESNEL INTEGRAL
    JAMES, GL
    [J]. PROCEEDINGS OF THE IEEE, 1979, 67 (04) : 677 - 678