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Signatures of Spin Pairing in Chaotic Quantum Dots
Lüscher, S., Heinzel, Thomas
, Ensslin, Klaus, Wegscheider, Werner and Bichler, Max
(2001)
Signatures of Spin Pairing in Chaotic Quantum Dots.
Physical Review Letters 86 (10), pp. 2118-2121.
Date of publication of this fulltext: 30 Nov 2009 13:40
Article
DOI to cite this document: 10.5283/epub.11172
Abstract
Coulomb blockade resonances are measured in a GaAs quantum dot in which both shape deformations and interactions are small. The parametric evolution of the Coulomb blockade peaks shows a pronounced pair correlation in both position and amplitude, which is interpreted as spin pairing. As a consequence, the nearest-neighbor distribution of peak spacings can be well approximated by a modified ...
Coulomb blockade resonances are measured in a GaAs quantum dot in which both shape deformations and interactions are small. The parametric evolution of the Coulomb blockade peaks shows a pronounced pair correlation in both position and amplitude, which is interpreted as spin pairing. As a consequence, the nearest-neighbor distribution of peak spacings can be well approximated by a modified bimodal Wigner surmise, in which interactions are taken into account beyond the constant interaction model.
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| Item type | Article | ||||
| Journal or Publication Title | Physical Review Letters | ||||
| Publisher: | AMERICAN PHYSICAL SOC | ||||
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| Place of Publication: | COLLEGE PK | ||||
| Volume: | 86 | ||||
| Number of Issue or Book Chapter: | 10 | ||||
| Page Range: | pp. 2118-2121 | ||||
| Date | 5 March 2001 | ||||
| Institutions | Physics > Institute of Experimental and Applied Physics > Alumni or Retired Professors > Group Werner Wegscheider | ||||
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| Classification |
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| Keywords | COULOMB-BLOCKADE REGIME; RANDOM-MATRIX THEORY; GROUND-STATE ENERGY; PEAK SPACINGS; ADDITION SPECTRA; FLUCTUATIONS; CONDUCTANCE; STATISTICS; OSCILLATIONS; TRANSPORT; | ||||
| Dewey Decimal Classification | 500 Science > 530 Physics | ||||
| Status | Published | ||||
| Refereed | Unknown | ||||
| Created at the University of Regensburg | Unknown | ||||
| Item ID | 11172 |
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