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Spin effects in a quantum ring
Ihn, Thomas, Fuhrer, A., Ensslin, Klaus, Wegscheider, Werner and Bichler, Max (2005) Spin effects in a quantum ring. Physica E Low-dimensional Systems and Nanostructures 26 (1-4), pp. 225-230.Date of publication of this fulltext: 11 Jan 2010 13:37
Article
DOI to cite this document: 10.5283/epub.11967
Abstract
Recent experiments that are reviewed explore the spin states of a ring-shaped many-electron quantum dot. Coulomb-blockade spectroscopy is used to access the spin degree of freedom. The Zeeman effect observed for states with successive electron number allows to select possible sequences of spin ground states of the ring. Spin-paired orbital levels can be identified by probing their response to ...
Recent experiments that are reviewed explore the spin states of a ring-shaped many-electron quantum dot. Coulomb-blockade spectroscopy is used to access the spin degree of freedom. The Zeeman effect observed for states with successive electron number allows to select possible sequences of spin ground states of the ring. Spin-paired orbital levels can be identified by probing their response to magnetic fields normal to the plane of the ring and electric fields caused by suitable gate voltages. This narrows down the choice of ground-state spin sequences. A gate-controlled singlet–triplet transition is identified and the size of the exchange interaction matrix element is determined.
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Details
| Item type | Article | ||||
| Journal or Publication Title | Physica E Low-dimensional Systems and Nanostructures | ||||
| Publisher: | Elsevier | ||||
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| Volume: | 26 | ||||
| Number of Issue or Book Chapter: | 1-4 | ||||
| Page Range: | pp. 225-230 | ||||
| Date | February 2005 | ||||
| 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 | Quantum dots; Quantum computing; Exchange effects; Zeeman splitting | ||||
| Dewey Decimal Classification | 500 Science > 530 Physics | ||||
| Status | Published | ||||
| Refereed | Unknown | ||||
| Created at the University of Regensburg | Unknown | ||||
| Item ID | 11967 |
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