• DocumentCode
    3117510
  • Title

    DGTD method on hybrid meshes for time domain electromagnetics

  • Author

    Durochat, Clément ; Lanteri, Stéphane

  • Author_Institution
    NACHOS Project-Team, INRIA Sophia Antipolis-Mediterranee Res. Center, Sophia Antipolis, France
  • fYear
    2010
  • fDate
    16-19 Aug. 2010
  • Firstpage
    992
  • Lastpage
    995
  • Abstract
    This paper is concerned with a preliminary investigation of a Discontinuous Galerkin Time Domain (DGTD) method formulated on hybrid quadrangular-triangular meshes for the solution of the two-dimensional Maxwell equations. The general objective of this study is to enhance the flexibility and the efficiency of DGTD methods for large-scale time domain electromagnetic wave propagation problems with regards to the discretization process of complex propagation scenes and the work discussed here is a first step in this direction. Within each mesh element, the electromagnetic field components are approximated by a high order nodal polynomial and time integration of the associated semi-discrete equations is achieved by a second order Leap-Frog scheme. We study the stability of the resulting DGTD method and present numerical results aiming at the validation of the method on a model problem.
  • Keywords
    Galerkin method; Maxwell equations; electromagnetic wave propagation; time-domain analysis; DGTD method; discontinuous Galerkin time domain method; electromagnetic field components; electromagnetic wave propagation problems; high-order nodal polynomial; hybrid meshes; mesh element; quadrangular-triangular meshes; second-order leap-frog scheme; semidiscrete equations; time domain electromagnetics; time integration; two-dimensional Maxwell equations; Approximation methods; Maxwell equations; Moment methods; Stability analysis; Three dimensional displays; Time domain analysis;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Electromagnetic Theory (EMTS), 2010 URSI International Symposium on
  • Conference_Location
    Berlin
  • Print_ISBN
    978-1-4244-5155-5
  • Electronic_ISBN
    978-1-4244-5154-8
  • Type

    conf

  • DOI
    10.1109/URSI-EMTS.2010.5637391
  • Filename
    5637391