• DocumentCode
    3550275
  • Title

    Surface based differential forms

  • Author

    Pingenot, J. ; Jandhyala, Vikram ; White, Douglas ; Stowell, M. ; Rieben, Robert ; Sharpe, R.

  • Author_Institution
    Washington Univ., Seattle, WA, USA
  • fYear
    2005
  • fDate
    3-7 April 2005
  • Firstpage
    694
  • Lastpage
    697
  • Abstract
    Higher-order basis functions have been constructed for surface-based differential forms that are used in engineering simulations. These surface-based forms have been designed to complement the volume-based forms present in EMSolve , a finite element code. The basis functions are constructed on a reference element and transformed, as necessary, for each element in space. Lagrange polynomials are used to create the basis functions. This approach is a necessary step in creating a hybrid finite-element/integral-equation time-domain code for electromagnetic analysis.
  • Keywords
    electromagnetic field theory; finite element analysis; integral equations; polynomials; time-domain analysis; EMSolve; Lagrange polynomials; electromagnetic analysis; finite element code; higher-order basis functions; hybrid finite-element/integral-equation time-domain code; surface-based differential forms; Electromagnetic analysis; Finite element methods; Frequency domain analysis; Integral equations; Laboratories; Lagrangian functions; Maxwell equations; Moment methods; Polynomials; Time domain analysis;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Wireless Communications and Applied Computational Electromagnetics, 2005. IEEE/ACES International Conference on
  • Print_ISBN
    0-7803-9068-7
  • Type

    conf

  • DOI
    10.1109/WCACEM.2005.1469683
  • Filename
    1469683