• DocumentCode
    1507847
  • Title

    Importance of normal field continuity in inhomogeneous scattering calculations

  • Author

    Yuan, Xingchao ; Lynch, Daniel R. ; Paulsen, Keith

  • Author_Institution
    Thayer Sch. of Eng., Dartmouth Coll., Hanover, NH, USA
  • Volume
    39
  • Issue
    4
  • fYear
    1991
  • fDate
    4/1/1991 12:00:00 AM
  • Firstpage
    638
  • Lastpage
    642
  • Abstract
    The finite-element method with conventional scalar bases is coupled with the moment method to handle the three-dimensional scattering and/or absorption from inhomogeneous, arbitrarily shaped objects. The C0 finite-element basis enforces continuity of both normal and tangential E at element boundaries within homogeneous regions. At dielectric interfaces, the continuity of normal D and tangential E are enforced in a strong sense. Excellent agreement between the numerical solution and the Mie series is obtained for both internal and scattered fields for homogeneous and layered spheres under plane wave illumination. Compared to an alternative finite-element method using edge elements which lack strong enforcement of normal field continuity, the present method produces higher-order approximations, especially at dielectric interfaces, with no penalties in computational effort
  • Keywords
    electromagnetic wave scattering; finite element analysis; EM wave absorption; EM waves; FEA; FEM; Mie series; arbitrarily shaped objects; dielectric interfaces; finite-element method; higher-order approximations; inhomogeneous scattering calculations; layered spheres; moment method; normal field continuity; plane wave illumination; scalar bases; three-dimensional scattering; Absorption; Computational efficiency; Computer interfaces; Dielectrics; Electromagnetic scattering; Finite element methods; Helium; Maxwell equations; Mie scattering; Moment methods;
  • fLanguage
    English
  • Journal_Title
    Microwave Theory and Techniques, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-9480
  • Type

    jour

  • DOI
    10.1109/22.76426
  • Filename
    76426