DocumentCode
54276
Title
Study on a Scaling Length Model for Tapered Tri-Gate FinFET Based on 3-D Simulation and Analytical Analysis
Author
Myung-Dong Ko ; Chang-Woo Sohn ; Chang-Ki Baek ; Yoon-Ha Jeong
Author_Institution
Dept. of Electr. Eng., Pohang Univ. of Sci. & Technol., Pohang, South Korea
Volume
60
Issue
9
fYear
2013
fDate
Sept. 2013
Firstpage
2721
Lastpage
2727
Abstract
A compact scaling length model for tapered Tri-gate fin field-effect transistors (FinFETs) is presented based on a 3-D simulation and an analytic potential model. Short-channel effects (SCEs) of rectangular FinFETs can be controlled by designing the fin width, fin height, and gate length to satisfy scaling theory. Tapered FinFETs have a fin top width shorter than the fin bottom width, and they show a different dependence of subthreshold behaviors and SCEs compared to rectangular FinFETs. The proposed scaling length model for tapered FinFETs, expressed as a function of fin bottom width, fin height, and tapering angle, is presented based on the 3-D Poisson´s equation and a non-Cartesian mesh. The dependence of the subthreshold behaviors of tapered FinFETs calculated with the proposed model is compared with that of rectangular FinFETs. We found that longer fin bottom widths and fin heights of tapered FinFETs can be designed by applying the proposed scaling length model for the scaling parameter.
Keywords
MOSFET; Poisson equation; semiconductor device models; 3D Poisson equation; 3D simulation; SCE; analytic potential model; compact scaling length model; fin height; fin width; gate length; nonCartesian mesh; rectangular FinFET; scaling parameter; scaling theory; short-channel effects; subthreshold behaviors; tapered tri-gate fin field-effect transistors; FinFETs; Logic gates; Mathematical model; Numerical models; Poisson equations; Silicon; 3-D Poisson´s equation; non-Cartesian mesh; scaling length; short-channel effects (SCEs); tapered fin; tri-gate FinFET;
fLanguage
English
Journal_Title
Electron Devices, IEEE Transactions on
Publisher
ieee
ISSN
0018-9383
Type
jour
DOI
10.1109/TED.2013.2272789
Filename
6566035
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