Spherical-Wave and Plane-Wave Propagators

被引:0
|
作者
Rino, Charles L. [1 ]
机构
[1] Comp Hist Museum, Sunnyvale, CA USA
关键词
Electromagnetic diffraction; electromagnetic scattering; electromagnetic propagation; electromagnetic theory;
D O I
10.1109/MAP.2013.6474487
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
This paper explores the equivalence between spherical-wave and plane-wave propagators. Spherical-wave propagators are intimately part of diffraction and boundary scattering theory. They consequently are used almost exclusively in introductory presentations of electromagnetic theory. However, equivalent representations can be constructed from superpositions of propagating plane waves. This leads to two different approaches to diffraction theory. Spherical-wave computations are initiated by induced point sources. Plane-wave computations are initiated by an equivalent-aperture plane field. Subsequent propagation can be computed with Fourier transformations. Sampling requirements ultimately limit the utility of Fourier-domain computations. Examples are presented.
引用
收藏
页码:82 / 91
页数:10
相关论文
共 50 条
  • [2] Irradiance-variance behavior by numerical simulation for plane-wave and spherical-wave optical propagation through strong turbulence
    Flatté, Stanley M.
    Gerber, James S.
    [J]. Journal of the Optical Society of America A: Optics and Image Science, and Vision, 2000, 17 (06): : 1092 - 1097
  • [3] Irradiance-variance behavior by numerical simulation for plane-wave and spherical-wave optical propagation through strong turbulence
    Flatté, SM
    Gerber, JS
    [J]. JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION, 2000, 17 (06): : 1092 - 1097
  • [4] NONLINEAR-INTERACTION OF A PLANE-WAVE AND A SPHERICAL WAVE
    LYAMSHEV, LM
    SAKOV, PV
    [J]. SOVIET PHYSICS ACOUSTICS-USSR, 1988, 34 (03): : 281 - 284
  • [5] STABLE PLANE-WAVE DECOMPOSITION AND SPHERICAL-WAVE RECONSTRUCTION - APPLICATIONS TO CONVERTED S-MODE SEPARATION AND TRACE INTERPOLATION
    CABRERA, JJ
    LEVY, S
    [J]. GEOPHYSICS, 1984, 49 (11) : 1915 - 1932
  • [6] EXPANSION OF A PLANE-WAVE IN SPHERICAL WAVES
    LEYKOO, E
    [J]. AMERICAN JOURNAL OF PHYSICS, 1972, 40 (10) : 1538 - &
  • [7] A novel expression of the spherical-wave reflection coefficient at a plane interface
    Li J.
    Wang S.
    Tao Y.
    Dong C.
    Tang G.
    [J]. Geophysical Journal International, 2017, 211 (02): : 700 - 717
  • [8] A novel expression of the spherical-wave reflection coefficient at a plane interface
    Li, Jingnan
    Wang, Shangxu
    Tao, Yonghui
    Dong, Chunhui
    Tang, Genyang
    [J]. GEOPHYSICAL JOURNAL INTERNATIONAL, 2017, 211 (02) : 700 - 717
  • [9] Plane-wave decomposition analysis for spherical microphone arrays
    Duraiswami, R
    Li, ZY
    Zotkin, DN
    Grassi, E
    Gumerov, NA
    [J]. 2005 WORKSHOP ON APPLICATIONS OF SIGNAL PROCESSING TO AUDIO AND ACOUSTICS (WASPAA), 2005, : 150 - 153
  • [10] SPHERICAL-HARMONICS REPRESENTATION OF AN INHOMOGENEOUS PLANE-WAVE
    SAHAY, PN
    [J]. SIAM REVIEW, 1995, 37 (03) : 436 - 438