• DocumentCode
    317559
  • Title

    RCS computation with paraxial methods

  • Author

    Levy, M.F. ; Borsboom, P.-P. ; Zaporozhets, A.A.

  • Author_Institution
    Rutherford Appleton Lab., Chilton, UK
  • Volume
    2
  • fYear
    1997
  • fDate
    13-18 July 1997
  • Firstpage
    1152
  • Abstract
    Parabolic equation (PE) techniques are based on a paraxial approximation of the wave equation. The resulting parabolic partial differential equation (for scalar problems) or coupled parabolic equations (for vector problems) are solved by marching techniques, with substantial computational advantages. These paraxial methods have recently been applied to scattering problems. To indicate briefly the flavour of the method, we outline the basic derivation for the scalar wave equation.
  • Keywords
    wave equations; RCS computation; coupled parabolic equations; marching techniques; parabolic equation techniques; parabolic partial differential equation; paraxial methods; scalar problems; scalar wave equation; scattering problems; vector problems; wave equation; Acoustic scattering; Backscatter; Boundary conditions; Differential equations; Electromagnetic scattering; Grid computing; Laboratories; Partial differential equations; Refractive index; Terminology;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Antennas and Propagation Society International Symposium, 1997. IEEE., 1997 Digest
  • Conference_Location
    Montreal, Quebec, Canada
  • Print_ISBN
    0-7803-4178-3
  • Type

    conf

  • DOI
    10.1109/APS.1997.631761
  • Filename
    631761