• DocumentCode
    2695281
  • Title

    Skin effect in massive conductors of pulsed electrical circuits

  • Author

    Fridman, B.E.

  • Author_Institution
    Efremov (D.V.) Sci. Res. Inst. of Electrophys. Apparatus, St. Petersburg, Russia
  • Volume
    2
  • fYear
    2003
  • fDate
    15-18 June 2003
  • Firstpage
    1190
  • Abstract
    In the paper the diffusion of the pulsed electromagnetic field into a massive conductor with an arbitrary smooth surface is considered for the case when the field penetration depth is small. An asymptotic solution for the electromagnetic field is constructed by using the boundary layer method. First- and second-order corrections to the limiting solution, which corresponds to the field distribution at an indefinitely high conductivity of the conductors, are found. Time dependences of the first- and second-order approximation to the electric field on the surface of the conductors are defined. These dependencies establish the time domain formulas for the first- and second-order approximation of the voltage drop on massive conductors. Examples are presented demonstrating the influence of the conductor geometry and field distribution peculiarities on the constant parameters of the first- and second-order approximation.
  • Keywords
    approximation theory; boundary layers; conductors (electric); electromagnetic fields; pulse circuits; skin effect; surface conductivity; arbitrary smooth surface; boundary layer method; conductor geometry; conductors surface; first-order approximation; massive conductors; pulsed electrical circuits; pulsed electromagnetic field; second-order approximation; Conductivity; Conductors; EMP radiation effects; Electric resistance; Electromagnetic fields; Equations; Pulse circuits; Skin effect; Surface resistance; Voltage;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Pulsed Power Conference, 2003. Digest of Technical Papers. PPC-2003. 14th IEEE International
  • Conference_Location
    Dallas, TX, USA
  • Print_ISBN
    0-7803-7915-2
  • Type

    conf

  • DOI
    10.1109/PPC.2003.1278025
  • Filename
    1278025