• DocumentCode
    3133660
  • Title

    Ideal boundary conditions and the generalized soft-and-hard surface

  • Author

    Lindell, I.V.

  • Author_Institution
    Electromagn. Lab., Helsinki Univ. of Technol., Espoo, Finland
  • fYear
    2000
  • fDate
    2000
  • Firstpage
    333
  • Lastpage
    336
  • Abstract
    The electromagnetic ideal boundary is defined as a surface on which the complex Poynting vector has no normal component. Examples of such boundaries are the classical perfect electric and magnetic boundaries as well as the soft-and-hard surface. In the present study the most general isotropic and anisotropic ideal boundaries are introduced and the basic properties of plane-wave reflection from a planar boundary are studied in terms of incident plane waves. At the isotropic ideal boundary, an incident wave is reflected in two directions. A special self-dual ideal planar boundary has the interesting property as being a perfect back-reflector for a plane wave incident from any direction. An anisotropic ideal boundary can be labeled as a generalized soft-and-hard surface and it can be used to transform the polarization of an incident field to another one
  • Keywords
    electromagnetic field theory; electromagnetic wave polarisation; electromagnetic wave reflection; anisotropic ideal boundaries; complex Poynting vector; electromagnetic ideal boundary; generalised soft/hard surface; generalized soft-and-hard surface; ideal boundary conditions; incident plane waves; isotropic ideal boundaries; perfect back-reflector; planar boundary; plane-wave reflection; polarization transformation; self-dual ideal planar boundary; Anisotropic magnetoresistance; Boundary conditions; Conductors; Corrugated surfaces; Electromagnetic fields; Electromagnetic wave polarization; Laboratories; Magnetic anisotropy; Perpendicular magnetic anisotropy; Reflection;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Microwave Conference, 2000 Asia-Pacific
  • Conference_Location
    Sydney, NSW
  • Print_ISBN
    0-7803-6435-X
  • Type

    conf

  • DOI
    10.1109/APMC.2000.925806
  • Filename
    925806