• DocumentCode
    607461
  • Title

    A globally convergent and highly efficient homotopy method for MOS transistor circuits

  • Author

    Dan Niu ; Zhou Jin ; Xiao Wu ; Inoue, Yasuyuki

  • Author_Institution
    Grad. Sch. of Inf., Production & Syst., Waseda Univ., Kitakyushu, Japan
  • fYear
    2012
  • fDate
    3-5 Dec. 2012
  • Firstpage
    1349
  • Lastpage
    1352
  • Abstract
    Finding DC operating points of nonlinear circuits is an important and difficult task. The Newton-Raphson method adopted in the SPICE-like simulators often fails to converge to a solution. To overcome this convergence problem, homotopy methods have been studied from various viewpoints. However, most previous studies are mainly focused on the bipolar transistor circuits. Also the efficiencies of the previous homotopy methods for MOS transistor circuits are not satisfactory. Therefore, finding a more efficient homotopy method for MOS transistor circuits becomes necessary and important. This paper proposes the Newton Fixed-Point homotopy method for MOS transistor circuits and also proposes the embedding algorithm in the implementation. Numerical examples show that the proposed MOS Newton Fixed-Point homotopy methods with two embedding types are more effective for finding DC operating points of MOS transistor circuits than the conventional MOS homotopy methods. Moreover, the global convergence of the proposed Newton Fixed-Point homotopy method for MOS transistor circuits has also been proved.
  • Keywords
    MOSFET circuits; Newton-Raphson method; analogue circuits; bipolar transistor circuits; circuit simulation; DC operating points; MOS transistor circuits; Newton fixed-point homotopy; Newton-Raphson method; SPICE-like simulators; bipolar transistor circuits; embedding algorithm; global convergence; nonlinear circuits;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Computing and Convergence Technology (ICCCT), 2012 7th International Conference on
  • Conference_Location
    Seoul
  • Print_ISBN
    978-1-4673-0894-6
  • Type

    conf

  • Filename
    6530550