• DocumentCode
    2492026
  • Title

    Mathematical Modelling for Double-Gate MOSFETs

  • Author

    Mahmood, S.A. ; Huda, M.Q.

  • Author_Institution
    Dept. of Electr. & Electron. Eng., Bangladesh Univ. of Eng. & Technol., Dhaka
  • fYear
    2006
  • fDate
    19-21 Dec. 2006
  • Firstpage
    526
  • Lastpage
    529
  • Abstract
    An analytical model has been developed to represent undoped symmetric double gate field effect transistors (DGFET). Simple 1D Poisson´s equation has been solved in the gate-to-gate direction. The solution gives direct expressions of potential profiles along the silicon thickness. It has been shown that, strong volume inversion of the channel can be achieved for silicon thickness of the order of 5 nm, resulting in enhanced current density. Surface potential and the lateral electric field profile along the channel direction have been calculated. Enhancement of the drain end electrical field values above the critical level has been correlated with the formation of the pinch-off region. A quasi 2D analysis has been used to find out the potential distribution in the silicon region. The expression has been used to relate the threshold voltage with device parameters. Agreement of threshold voltage roll-off criterion, as well as the silicon thickness dependence of the threshold voltage with simulation results has been observed.
  • Keywords
    MOSFET; Poisson equation; mathematical analysis; 1D Poisson equation; channel direction; double gate field effect transistors; double-gate MOSFETs; lateral electric field profile; mathematical modelling; pinch-off region; quasi2D analysis; surface potential; Analytical models; CMOS technology; Double-gate FETs; Electronic mail; MOSFETs; Mathematical model; Poisson equations; Semiconductor device modeling; Silicon; Threshold voltage;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Electrical and Computer Engineering, 2006. ICECE '06. International Conference on
  • Conference_Location
    Dhaka
  • Print_ISBN
    98432-3814-1
  • Type

    conf

  • DOI
    10.1109/ICECE.2006.355684
  • Filename
    4178520