The role of the three-boson algebra in the theoretical construction of both logical states and operators for quantum computing is investigated. The computational basis consists of three orthonormal codewords obtained from the coherent states of the algebra. The gate and phase operators acting on the codewords are found, and the relation between their matrix representations in the Fock space and the fundamental representation of su (3) is discussed.

MULTIBOSONS IN QUANTUM COMPUTATION / Raffa, Francesco Antonino; Rasetti, Mario. - In: LASER PHYSICS. - ISSN 1054-660X. - 16:10(2006), pp. 1486-1490. [10.1134/S1054660X06100100]

MULTIBOSONS IN QUANTUM COMPUTATION

RAFFA, Francesco Antonino;RASETTI, Mario
2006

Abstract

The role of the three-boson algebra in the theoretical construction of both logical states and operators for quantum computing is investigated. The computational basis consists of three orthonormal codewords obtained from the coherent states of the algebra. The gate and phase operators acting on the codewords are found, and the relation between their matrix representations in the Fock space and the fundamental representation of su (3) is discussed.
2006
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11583/1465390
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