• DocumentCode
    568311
  • Title

    Boundary element method for a kind of 3-D PEC magnetic induction problem

  • Author

    Zhao, Qian ; Hao, Jianna ; Kai, Xu ; Chen, Guang ; Yin, Wuliang

  • Author_Institution
    Sch. of Electr. Eng. & Autom., Tianjin Univ., Tianjin, China
  • fYear
    2012
  • fDate
    16-17 July 2012
  • Firstpage
    548
  • Lastpage
    552
  • Abstract
    In general, the electromagnetic problem with certain boundary value is composed of a partial differential equation (PDE) and essential boundary conditions. BEM (boundary element method) is an effective way to analyze some electromagnetic problems with integral formulations. By point collocation, the boundary integral equation can be transformed into linear equations. Then numerical method is used to solve the linear equations and finally the solution of the original PDE equations can be obtained. For perfect electric conductor (PEC) between coils, the induced voltage of the receiver coil due to the conductor can be calculated using the secondary magnetic field scattered from the target. Here we compute the sensitivity distributions between two coils due to a PEC object using perturbation method, and the results show that BEM is an effective way to calculate sensitivity maps in magnetic induction problems.
  • Keywords
    boundary integral equations; boundary-elements methods; conductors (electric); electromagnetic induction; partial differential equations; 3D PEC magnetic induction problem; boundary element method; boundary integral equation; boundary value; electromagnetic problems; linear equations; partial differential equation; perfect electric conductor; perturbation method; point collocation; receiver coil; Coils; Equations; Integral equations; Magnetic fields; Mathematical model; Sensitivity; Vectors; BEM; PEC; electromagnetic problems; sensitivity distribution;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Imaging Systems and Techniques (IST), 2012 IEEE International Conference on
  • Conference_Location
    Manchester
  • Print_ISBN
    978-1-4577-1776-5
  • Type

    conf

  • DOI
    10.1109/IST.2012.6295551
  • Filename
    6295551