• DocumentCode
    1751849
  • Title

    An analytical technique for calculating the surface impedance by using an approximate model of the current distribution in a superconducting thin film

  • Author

    Taha, T.E. ; Gomaa, A.M. ; El-Kordy, M.F.

  • Author_Institution
    Fac. of Electron. Eng., Menoufia Univ., Egypt
  • Volume
    1
  • fYear
    2001
  • fDate
    2001
  • Firstpage
    369
  • Abstract
    In this paper, an approximate analytical method for calculating the surface impedance of superconducting thin film is presented. This method is based on Maxwell´s equations, vector identities, Stoke´s theorem, Gauss´s theorem, differential operations in various coordinates and Poynting´s theorem analysis for an approximate model of the current distribution in a superconductor thin film. The physical basis for the approximate analytical treatment leading to the calculation of the surface impedance is described. The mathematical details of the calculation is also given. The obtained results are presented in analytical and graphical form. The computer simulation results are verified by comparison with results using surface impedance formula of Mattis-Bardeen theory
  • Keywords
    current density; current distribution; high-temperature superconductors; superconducting thin films; surface conductivity; Gauss theorem; Mattis-Bardeen theory; Maxwell equations; Poynting theorem analysis; Stoke theorem; analytical technique; approximate model; computer simulation; current distribution; differential operations; superconducting thin film; surface impedance; vector identities; Current density; Electromagnetic analysis; Electrons; Energy conservation; Gaussian processes; Maxwell equations; Superconducting materials; Superconducting thin films; Surface impedance; Temperature;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Physics and Engineering of Millimeter and Sub-Millimeter Waves, 2001. The Fourth International Kharkov Symposium on
  • Conference_Location
    Kharkov
  • Print_ISBN
    0-7803-6473-2
  • Type

    conf

  • DOI
    10.1109/MSMW.2001.946857
  • Filename
    946857