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  4. A Unified Continuous and Discrete Model for Double-Gate MOSFETs with Spatially Varying or Pulsed Doping Profiles
 
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A Unified Continuous and Discrete Model for Double-Gate MOSFETs with Spatially Varying or Pulsed Doping Profiles

Journal
IEEE Journal of the Electron Devices Society
Journal Volume
5
Journal Issue
4
Pages
244-255
Date Issued
2017
Author(s)
Hong C
Zhou J
Cheng Q
Zhu K
Kuo J.B
Chen Y.
JAMES-B KUO  
DOI
10.1109/JEDS.2017.2704106
URI
https://www.scopus.com/inward/record.uri?eid=2-s2.0-85028403782&doi=10.1109%2fJEDS.2017.2704106&partnerID=40&md5=52b20fc5b40d02dba1ae6ba2ba799fda
https://scholars.lib.ntu.edu.tw/handle/123456789/580945
Abstract
This paper presents a unified continuous and discrete model covering all device operating regions of double-gate MOSFETs for the first time. With a specific variable transformation method, the 1-D Poisson's equation in the Cartesian coordinate for double-gate MOSFETs is transformed into the corresponding form in the cylindrical coordinate. Such a transformed cylindrical Poisson's equation results in a simple algebraic equation, which correlates the (inversion-charge induced) surface potential to the field and allows the long-channel drain-current formula to be derived from the Pao-Sah integral. This model can be readily applied to predict the effects of both continuous and discrete doping variations. The short-channel-effect model is also developed by solving the 2-D Poisson's equation using the eigenfunction-expansion method. The accuracy of both long-channel and short-channel models is confirmed by the numerical calculations and TCAD simulations. ? 2013 IEEE.
Subjects
Drain current; Eigenvalues and eigenfunctions; Poisson equation; Cartesian coordinate; Cylindrical coordinates; discrete dopant variations; Double gate MOSFET; Eigenfunction expansion methods; Numerical calculation; Surface field; Variable transformation; MOSFET devices
Type
journal article

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