DocumentCode
2607585
Title
Schrödinger Equation Monte Carlo-3D for simulation of nanoscale MOSFETs
Author
Liu, Keng Ming ; Chen, Wanqiang ; Register, Leonard F. ; Banerjee, Sanjay
Author_Institution
Dept. of ECE, Univ. of Texas at Austin, Austin, TX
fYear
2007
fDate
2-5 Aug. 2007
Firstpage
1120
Lastpage
1125
Abstract
A computational efficient quantum transport simulator, Schrodinger equation Monte Carlo in three dimensions (SEMC-3D), for simulating carrier quantum transport subject to scattering in 3D nanoscale MOSFETs is presented. SEMC-3D self-consistently solves (1) for the 2D-confined eigenstates across the channel as a function of position along the channel, (2) the quasi-1D quantum transport equations for injected carriers propagating through the simulation region within the each subband subject to a rigorous treatment of various intra- and inter-subband and valley scattering processes, and (3) the 3D Poisson equation. The technique, an extension of prior 1D and 2D versions of SEMC but subject to some significantly different computational considerations, is briefly described. SEMC-3D simulations of a Si omega-gate nano-scale nMOSFET are provided to illustrate the modeling capabilities and computational efficiency of SEMC-3D.
Keywords
MOSFET; Monte Carlo methods; Poisson equation; Schrodinger equation; 2D-confined eigenstates; 3D Poisson equation; Schrodinger equation Monte Carlo-3D; computational efficient quantum transport simulator; nanoscale MOSFETs; Decision support systems; MOSFETs; Nanotechnology; Schrodinger equation; 3D Device simulation; nanoscale MOSFETs; quantum transport; scattering;
fLanguage
English
Publisher
ieee
Conference_Titel
Nanotechnology, 2007. IEEE-NANO 2007. 7th IEEE Conference on
Conference_Location
Hong Kong
Print_ISBN
978-1-4244-0607-4
Electronic_ISBN
978-1-4244-0608-1
Type
conf
DOI
10.1109/NANO.2007.4601380
Filename
4601380
Link To Document