Fourier transform-based k∙p method of semiconductor superlattice electronic structure

With the periodic spatial domain Hamiltonian being expressed as a Fourier series, a simple and neat Hamiltonian in a Fourier domain is formulated. The Fourier transform-based k⋅p approach is developed to calculate electronic structures of semiconductor heterostructures. Calculation of electronic str...

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Main Author:	Mei, Ting
Other Authors:	School of Electrical and Electronic Engineering
Format:	Article
Language:	English
Published:	2010
Subjects:	DRNTU::Engineering::Electrical and electronic engineering::Semiconductors
Online Access:	https://hdl.handle.net/10356/90823 http://hdl.handle.net/10220/6416
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Institution:	Nanyang Technological University
Language:	English

id	sg-ntu-dr.10356-90823
record_format	dspace
spelling	sg-ntu-dr.10356-908232020-03-07T14:02:40Z Fourier transform-based k∙p method of semiconductor superlattice electronic structure Mei, Ting School of Electrical and Electronic Engineering DRNTU::Engineering::Electrical and electronic engineering::Semiconductors With the periodic spatial domain Hamiltonian being expressed as a Fourier series, a simple and neat Hamiltonian in a Fourier domain is formulated. The Fourier transform-based k⋅p approach is developed to calculate electronic structures of semiconductor heterostructures. Calculation of electronic structures is investigated with several quantum well examples and comparison is made between this approach and the finite difference approach. The formulation of the Fourier domain Hamiltonian for quantum dots is presented as well. Published version 2010-09-07T04:17:34Z 2019-12-06T17:54:41Z 2010-09-07T04:17:34Z 2019-12-06T17:54:41Z 2007 2007 Journal Article Mei, T. (2007). Fourier transform-based k∙p method of semiconductor superlattice electronic structure. Journal of Applied Physics, 102, 1-5. 0021-8979 https://hdl.handle.net/10356/90823 http://hdl.handle.net/10220/6416 10.1063/1.2776158 en Journal of applied physics Journal of Applied Physics © copyright 2007 American Institute of Physics. The journal's website is located at http://jap.aip.org/japiau/v102/i5/p053708_s1?isAuthorized=no 5 p. application/pdf
institution	Nanyang Technological University
building	NTU Library
country	Singapore
collection	DR-NTU
language	English
topic	DRNTU::Engineering::Electrical and electronic engineering::Semiconductors
spellingShingle	DRNTU::Engineering::Electrical and electronic engineering::Semiconductors Mei, Ting Fourier transform-based k∙p method of semiconductor superlattice electronic structure
description	With the periodic spatial domain Hamiltonian being expressed as a Fourier series, a simple and neat Hamiltonian in a Fourier domain is formulated. The Fourier transform-based k⋅p approach is developed to calculate electronic structures of semiconductor heterostructures. Calculation of electronic structures is investigated with several quantum well examples and comparison is made between this approach and the finite difference approach. The formulation of the Fourier domain Hamiltonian for quantum dots is presented as well.
author2	School of Electrical and Electronic Engineering
author_facet	School of Electrical and Electronic Engineering Mei, Ting
format	Article
author	Mei, Ting
author_sort	Mei, Ting
title	Fourier transform-based k∙p method of semiconductor superlattice electronic structure
title_short	Fourier transform-based k∙p method of semiconductor superlattice electronic structure
title_full	Fourier transform-based k∙p method of semiconductor superlattice electronic structure
title_fullStr	Fourier transform-based k∙p method of semiconductor superlattice electronic structure
title_full_unstemmed	Fourier transform-based k∙p method of semiconductor superlattice electronic structure
title_sort	fourier transform-based k∙p method of semiconductor superlattice electronic structure
publishDate	2010
url	https://hdl.handle.net/10356/90823 http://hdl.handle.net/10220/6416
_version_	1681042833317822464

Fourier transform-based k∙p method of semiconductor superlattice electronic structure

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