Title :
A continuous, analytic drain-current model for DG MOSFETs
Author :
Taur, Yuan ; Liang, Xiaoping ; Wang, Wei ; Lu, Huaxin
Author_Institution :
Dept. of Electr. & Comput. Eng., Univ. of California-San Diego, La Jolla, CA, USA
Abstract :
This letter presents a continuous analytic current-voltage (I-V) model for double-gate (DG) MOSFETs. It is derived from closed-form solutions of Poisson\´s equation, and current continuity equation without the charge-sheet approximation. The entire Ids(Vg,Vds) characteristics for all regions of MOSFET operation: linear, saturation, and subthreshold, are covered under one continuous function, making it ideally suited for compact modeling. By preserving the proper physics, this model readily depicts "volume inversion" in symmetric DG MOSFETs-a distinctively noncharge-sheet phenomenon that cannot be reproduced by standard charge-sheet based I-V models. It is shown that the I-V curves generated by the analytic model are in complete agreement with two-dimensional numerical simulation results for all ranges of gate and drain voltages.
Keywords :
MOSFET; Poisson equation; semiconductor device models; Poissons equation; charge-sheet approximation; closed-form solutions; compact modeling; current continuity equation; double-gate MOSFETs; drain-current model; noncharge-sheet phenomenon; transistors; volume inversion; Closed-form solution; Electron mobility; Integral equations; MOSFETs; Numerical simulation; Permittivity; Physics; Poisson equations; Silicon; Voltage;
Journal_Title :
Electron Device Letters, IEEE
DOI :
10.1109/LED.2003.822661