Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels

Electrical conduction is studied along parabolically confined quasi-one dimensional channels in the framework of linear-response theory. In the absence of a magnetic field an expression for the conductance is obtained, that agrees with those in the previous, literature on this subject, as well as wi...

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Main Author: Guillon, Sébastien
Format: Others
Published: 2000
Online Access:http://spectrum.library.concordia.ca/1037/1/MQ47803.pdf
Guillon, Sébastien <http://spectrum.library.concordia.ca/view/creators/Guillon=3ASe==0301bastien=3A=3A.html> (2000) Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels. Masters thesis, Concordia University.
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spelling ndltd-LACETR-oai-collectionscanada.gc.ca-QMG.10372013-10-22T03:41:31Z Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels Guillon, Sébastien Electrical conduction is studied along parabolically confined quasi-one dimensional channels in the framework of linear-response theory. In the absence of a magnetic field an expression for the conductance is obtained, that agrees with those in the previous, literature on this subject, as well as with the limit of the conductance in the Born approximation. A similar but new expression is obtained in the presence of a magnetic field perpendicular to the channel. This expression is more general than those contained in previous literature as it accounts explicitly for the Hall field. Some particular cases are also discussed. 2000 Thesis NonPeerReviewed application/pdf http://spectrum.library.concordia.ca/1037/1/MQ47803.pdf Guillon, Sébastien <http://spectrum.library.concordia.ca/view/creators/Guillon=3ASe==0301bastien=3A=3A.html> (2000) Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels. Masters thesis, Concordia University. http://spectrum.library.concordia.ca/1037/
collection NDLTD
format Others
sources NDLTD
description Electrical conduction is studied along parabolically confined quasi-one dimensional channels in the framework of linear-response theory. In the absence of a magnetic field an expression for the conductance is obtained, that agrees with those in the previous, literature on this subject, as well as with the limit of the conductance in the Born approximation. A similar but new expression is obtained in the presence of a magnetic field perpendicular to the channel. This expression is more general than those contained in previous literature as it accounts explicitly for the Hall field. Some particular cases are also discussed.
author Guillon, Sébastien
spellingShingle Guillon, Sébastien
Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels
author_facet Guillon, Sébastien
author_sort Guillon, Sébastien
title Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels
title_short Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels
title_full Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels
title_fullStr Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels
title_full_unstemmed Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels
title_sort conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels
publishDate 2000
url http://spectrum.library.concordia.ca/1037/1/MQ47803.pdf
Guillon, Sébastien <http://spectrum.library.concordia.ca/view/creators/Guillon=3ASe==0301bastien=3A=3A.html> (2000) Conductance and magnetoconductance of parabolically confined quasi-one-dimensional channels. Masters thesis, Concordia University.
work_keys_str_mv AT guillonsebastien conductanceandmagnetoconductanceofparabolicallyconfinedquasionedimensionalchannels
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