• DocumentCode
    1432964
  • Title

    Asymptotic transition region theory for edge diffraction. I. Tracing transition regions via reflectors

  • Author

    Kildal, Per-Simon ; Stamnes, Jakob J.

  • Author_Institution
    ELAB-RUNIT, Norwegian Inst. of Technol., Trondheim, Norway
  • Volume
    38
  • Issue
    9
  • fYear
    1990
  • fDate
    9/1/1990 12:00:00 AM
  • Firstpage
    1350
  • Lastpage
    1358
  • Abstract
    A new edge-diffraction theory for multireflector antennas is presented. It is based on the uniform geometrical theory of diffraction (UTD) and other well-known asymptotic techniques, but is simplified and extended to cover edge diffraction in the presence of several reflector surfaces. The main emphasis of the theory is placed on the transition region around the boundary of the geometrical optics (GO) field. The theory describes the field near the GO boundary in terms of a standard function and a wavelength-dependent parameter Δρ, where Δρ represents the lateral extent of the transition region. The field around the GO boundary can thereby be constructed solely from knowledge of the single parameter Δρ. Formulas are presented for tracing Δρ along the GO boundary from a diffraction point at a certain edge via other possible reflectors. Existing diffraction theories do not allow such tracing of transition region fields via several reflectors
  • Keywords
    antenna theory; electromagnetic wave diffraction; geometrical optics; reflector antennas; asymptotic transition region theory; edge diffraction; geometrical optics; multireflector antennas; reflector antennas; transition regions tracing; uniform geometrical theory of diffraction; Antenna theory; Aperture antennas; Degradation; Geometrical optics; Helium; Optical design; Optical diffraction; Optical surface waves; Physical theory of diffraction; Reflector antennas;
  • fLanguage
    English
  • Journal_Title
    Antennas and Propagation, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-926X
  • Type

    jour

  • DOI
    10.1109/8.56984
  • Filename
    56984