• DocumentCode
    59186
  • Title

    Modeling Junctions in Sharp Edge Conducting Structures With Higher Order Method of Moments

  • Author

    Lombardi, Guido ; Graglia, Roberto D.

  • Author_Institution
    Dipt. di Elettron. e Telecomun., Politec. di Torino, Turin, Italy
  • Volume
    62
  • Issue
    11
  • fYear
    2014
  • fDate
    Nov. 2014
  • Firstpage
    5723
  • Lastpage
    5731
  • Abstract
    Scattering targets are often made by complex structures constituted by thin metallic plates as wings, fins, winglets. When thin plates are connected together, they define surface junctions with the possible presence of sharp edges. In this paper we describe a complete procedure to handle junctions in presence of sharp edges in surface integral equation methods by defining the required basis functions and unknowns. This approach is based on the use of divergence-conforming higher order interpolatory vector basis functions, singular vector basis functions and on Kirchhoff´s current law. The paper presents several numerical test cases that show the instability of solutions using classical methods and the full convergence of the proposed numerical scheme.
  • Keywords
    conducting materials; electromagnetic wave scattering; integral equations; method of moments; Kirchhoff current law; complex structures; higher order method of moments; interpolatory vector basis functions; modeling junctions; numerical scheme; numerical test; scattering targets; sharp edge conducting structures; singular vector basis functions; surface integral equation methods; surface junctions; thin metallic plates; Current density; Interpolation; Junctions; Method of moments; Numerical models; Polynomials; Vectors; Edges; Kirchhoff´s current law; electromagnetic diffraction; higher order modeling; integral equations; junctions; method of moments (MoM); singular vector functions;
  • fLanguage
    English
  • Journal_Title
    Antennas and Propagation, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-926X
  • Type

    jour

  • DOI
    10.1109/TAP.2014.2355855
  • Filename
    6894125