• DocumentCode
    297959
  • Title

    Electromagnetic scattering by multiple three-dimensional scatterers buried under one-dimensional multi-layered media

  • Author

    Cui, T.J. ; Wiesbeck, W.

  • Author_Institution
    Inst. fur Hochstfrequenztech. & Elektron., Karlsruhe Univ., Germany
  • Volume
    2
  • fYear
    1996
  • fDate
    27-31 May 1996
  • Firstpage
    1340
  • Abstract
    A general theory is presented for the electromagnetic scattering by multiple three-dimensional scatterers buried under one-dimensional multi-layered media. Closed-form formulations for the electric fields excited by an arbitrarily-oriented electric dipole under the layered media are investigated at first, from which electric field integral equations for the buried dielectric objects, conducting objects, and coupled electric field integral equations for multiple buried dielectric and conducting objects are then obtained
  • Keywords
    backscatter; geophysical techniques; radar cross-sections; radar theory; remote sensing by radar; arbitrarily-oriented electric dipole; backscatter; buried object detection; closed-form formulations; conducting object; electric field integral equations; electromagnetic scattering; embedded object; general theory; geology; geophysical measurement technique; integral equations; layered media; layered medium; multiple three-dimensional scatterer; multiple three-dimensional scatterers; one-dimensional multilayered media; radar remote sensing; radar scattering theory; Couplings; Dielectric losses; Electromagnetic radiation; Electromagnetic scattering; Engine cylinders; Integral equations; Magnetic separation; Nonhomogeneous media; Permittivity; Tellurium;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Geoscience and Remote Sensing Symposium, 1996. IGARSS '96. 'Remote Sensing for a Sustainable Future.', International
  • Conference_Location
    Lincoln, NE
  • Print_ISBN
    0-7803-3068-4
  • Type

    conf

  • DOI
    10.1109/IGARSS.1996.516656
  • Filename
    516656