• DocumentCode
    2813346
  • Title

    Application of higher-order splines and reciprocal-bases to the moment method solution of the electromagnetic scattering of three-dimensional flaw in anisotropic slab

  • Author

    Barkeshli, S. ; Sabbagh, H.A. ; Sabbagh, L.D.

  • Author_Institution
    Sabbagh Associates Inc., Bloomington, IN, USA
  • fYear
    1991
  • fDate
    24-28 June 1991
  • Firstpage
    1492
  • Abstract
    The authors outline the scattering problem of the anomalous conductivity within an anisotropic slab. They use the higher-order splines and their reciprocal bases in discretizing the E-field volume integral equation. The discretization is carried out by means of the moment method, in which the expansion functions are the higher-order splines and the testing functions are the corresponding reciprocal-basis functions. Hence, the method is not Galerkin, but the resulting matrix equation is quite regular. The significance of the new procedure is to introduce smooth volumetric currents within the anomaly region. The authors first present the theory of the higher-order splines and their associated reciprocal bases, and then show how it can be applied to discretize the E-field volume integral equation for a flaw in an anisotropic slab.<>
  • Keywords
    electromagnetic wave scattering; inclusions; integral equations; splines (mathematics); 3D flaw; E-field volume integral equation; anisotropic slab; anomalous conductivity; electromagnetic scattering; expansion functions; higher-order splines; matrix equation; moment method solution; reciprocal-bases; smooth volumetric currents; testing functions; three-dimensional flaw; Anisotropic magnetoresistance; Conductivity; Electromagnetic scattering; Integral equations; Moment methods; Polynomials; Slabs; Testing;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Antennas and Propagation Society International Symposium, 1991. AP-S. Digest
  • Conference_Location
    London, Ontario, Canada
  • Print_ISBN
    0-7803-0144-7
  • Type

    conf

  • DOI
    10.1109/APS.1991.175134
  • Filename
    175134