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Relativistic band gaps in one-dimensional disordered systems

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Abstract

Conditions for the existence of band gaps in a one-dimensional disordered array of {delta}-function potentials possessing short range order are developed in a relativistic framework. Both Lorentz vector and scalar type potentials are treated. The relationship between the energy gaps and the transmission properties of the array are also discussed. 20 refs., 2 figs.
Authors:
Publication Date:
Dec 31, 1992
Product Type:
Technical Report
Report Number:
UM-P-91/103; OZ-P-92/02.
Reference Number:
SCA: 661100; PA: AIX-24:003173; SN: 93000913691
Resource Relation:
Other Information: PBD: [1992]
Subject:
71 CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS; ENERGY GAP; ONE-DIMENSIONAL CALCULATIONS; POTENTIALS; PARTICLE PROPERTIES; TRANSMISSION; DIRAC EQUATION; LORENTZ FORCE; POTENTIAL ENERGY; RELATIVITY THEORY; WAVE FUNCTIONS; 661100; CLASSICAL AND QUANTUM MECHANICS
Sponsoring Organizations:
Australian Research Council, Canberra, ACT (Australia)
OSTI ID:
10108997
Research Organizations:
Melbourne Univ., Parkville, VIC (Australia). School of Physics
Country of Origin:
Australia
Language:
English
Other Identifying Numbers:
Other: ON: DE93609841; TRN: AU9212922003173
Availability:
OSTI; NTIS (US Sales Only); INIS
Submitting Site:
INIS
Size:
[30] p.
Announcement Date:
Jun 30, 2005

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Citation Formats

Clerk, G J, and McKellar, B H.J. Relativistic band gaps in one-dimensional disordered systems. Australia: N. p., 1992. Web.
Clerk, G J, & McKellar, B H.J. Relativistic band gaps in one-dimensional disordered systems. Australia.
Clerk, G J, and McKellar, B H.J. 1992. "Relativistic band gaps in one-dimensional disordered systems." Australia.
@misc{etde_10108997,
title = {Relativistic band gaps in one-dimensional disordered systems}
 author = {Clerk, G J, and McKellar, B H.J.}
 abstractNote = {Conditions for the existence of band gaps in a one-dimensional disordered array of {delta}-function potentials possessing short range order are developed in a relativistic framework. Both Lorentz vector and scalar type potentials are treated. The relationship between the energy gaps and the transmission properties of the array are also discussed. 20 refs., 2 figs.}
 place = {Australia}
 year = {1992}
 month = {Dec}
 }