DocumentCode
146091
Title
Compact Fermi potential model for heterostructure HEMTs with rectangular quantum well
Author
Ajaykumar, Arjun ; Zhou Xing ; Syamal, Binit ; Siau Ben Chiah
Author_Institution
Sch. of Electr. & Electron. Eng., Nanyang Technol. Univ., Singapore, Singapore
fYear
2014
fDate
22-26 Sept. 2014
Firstpage
266
Lastpage
269
Abstract
Compact models for high electron-mobility transistors (HEMTs) with triangular-potential-wells have been in development since the past few years. Double heterostructure HEMTs with rectangular-quantum-wells are also gaining importance due of their high mobility characteristics. Triangular-well model fails to capture the physics of double heterostructure devices. This paper presents a new physics based compact Fermi potential model for HEMTs with rectangular-well. It is validated with the coupled Poisson-Schrödinger based exact (numerical) solutions. The model is shown to accurately capture the Fermi-potential in the subthreshold, weak inversion, and strong inversion regions. The scalability of the model for device physical parameters is also presented. The proposed model can be used to simulate the Id-Vd and Id-Vg characteristics of double heterojunction HEMTs with rectangular-well.
Keywords
Poisson equation; Schrodinger equation; high electron mobility transistors; semiconductor device models; semiconductor quantum wells; I-V characteristics; coupled Poisson-Schrödinger based exact solution; double heterostructure HEMTs; double heterostructure devices; high electron-mobility transistors; high mobility characteristics; physics based compact Fermi potential model; rectangular quantum well; strong inversion regions; subthreshold region; triangular-potential-wells; weak inversion region; Electric potential; HEMTs; Integrated circuit modeling; Logic gates; MODFETs; Numerical models; Smoothing methods;
fLanguage
English
Publisher
ieee
Conference_Titel
Solid State Device Research Conference (ESSDERC), 2014 44th European
Conference_Location
Venice
ISSN
1930-8876
Print_ISBN
978-1-4799-4378-4
Type
conf
DOI
10.1109/ESSDERC.2014.6948811
Filename
6948811
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