| Thème(s) : |
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| Titre : |
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Formulas for Mutually Unbiased Bases in Systems of Qudits |
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| Auteur : |
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Maurice Robert Kibler ( )1 |
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| Laboratoire : |
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| Résumé : |
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We report on a method for deriving in one step the (1+p)p qupits (i.e., qudits with d = p a prime integer) of a complete set of 1+p mutually unbiased bases in C^p. The derivation is based on a single formula easily codable on a classical computer. Repeated application of the formula can be used for generating formulas in the case where C^p is replaced by C^d with d = p^e (e > or = 2) a power of a prime integer. |
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| Type de publication : |
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Chapitres d'ouvrages scientifiques |
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Date de publication
ou d'écriture : |
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2010 |
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| Titre de l'ouvrage : |
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New Trends in Quantum Information |
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| Editeurs scientifiques : |
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A. Sakaji, I. Licata, J. Singh, and S. Felloni |
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| Page/Article : |
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191-210 |
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| Editeur : |
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Aracne editrice |
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| Classification PACS : |
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03.65.Fd, 03.65.Ta, 03.67.-a, 02.20.Qs |
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| Commentaire : |
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ISBN 978-88-548-3411-8 |
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| Mot(s)-clé(s) : |
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qubits – qudits – qupits – mutually unbiased bases – quantum information – Lie algebras sl(d – C) and su(d) |
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