• DocumentCode
    3140239
  • Title

    A numerical approach to analyze the internal electrical response of dielectric ceramics with arbitrary shaped inclusion

  • Author

    Azimi, M.E. ; Ghosh, P.K.

  • Author_Institution
    Dept. of Electr. & Comput. Eng., Syracuse Univ., NY, USA
  • fYear
    1991
  • fDate
    33457
  • Firstpage
    39
  • Lastpage
    41
  • Abstract
    Multicomponent dielectric ceramic structures are becoming more desirable for their capability to satisfy the growing need for better sensitivity and selectivity of modern devices. Theoretical analysis of these multicomponent dielectric ceramic structures is rather complicated. Most of the reported analytical methods are generally limited to isotropic mixtures with spherical and in some cases elliptical inclusions. We believe that the inherent limitation in the analytical approach makes it difficult to get a closed form solution for arbitrary shaped inclusions. We have developed a rather simple and accurate numerical method which enables one to predict the internal electrical environment within the dielectric ceramics with arbitrary shaped inclusions. This method was used to calculate the potential distribution, the polarization and the effective permittivity. Discussion will also include the effect of the inclusion´s shape on these properties
  • Keywords
    ceramics; dielectric polarisation; permittivity; arbitrary shaped inclusion; dielectric ceramics; effective permittivity; inclusion shape; internal electrical response; polarization; potential distribution; Ceramics; Conductors; Dielectric devices; Integral equations; Modems; Moment methods; Permittivity; Polarization; Shape; Transmission line matrix methods;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Applications of Ferroelectrics, 1994.ISAF '94., Proceedings of the Ninth IEEE International Symposium on
  • Conference_Location
    University Park, PA
  • Print_ISBN
    0-7803-1847-1
  • Type

    conf

  • DOI
    10.1109/ISAF.1994.522292
  • Filename
    522292