| Thème(s) : |
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| Titre : |
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On mutually unbiased bases: Passing from d to d**2 |
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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 show how to transform the problem of finding d+1 mutually unbiased bases in the d-dimensional Hilbert space into the one of finding d(d+1) vectors in the N-dimensional Hilbert space with N=d**2. The transformation formulas admit a solution when d is a prime number. |
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| Type de publication : |
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Pré-publications |
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Date de publication
ou d'écriture : |
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2012 |
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| Classification PACS : |
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03.65.Fd, 03.65.Ta, 03.65.Ud |
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| Mot(s)-clé(s) : |
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finite-dimensional quantum mechanics – mutually unbiased bases – projection operators – quadratic discrete Fourier transform – Gauss sums |
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