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A. Bohm, A. Mostafazadeh, H. Koizumi, Q. Niu, J. Zwanziger (2003)
The Geometric Phase in Quantum Systems: Foundations, Mathematical Concepts, and Applications in Molecular and Condensed Matter Physics
Yazhen Wang (2012)
Quantum Computation and Quantum InformationStatistical Science, 27
(2011)
Quantum Inf
L. Landau (1958)
Quantum Mechanics-Nonrelativistic Theory
We construct displaced Fock states for a Landau–Aharonov–Casher system for neutral particles. Abelian and non-Abelian geometric phases can be obtained in an adiabatic cyclic evolution using this displaced states. Moreover, we show that a possible logical base related to the angular momenta of the neutral particle with permanent magnetic dipole moment can be defined, and then quantum holonomies for specific paths can be built and used to implement one-qubit quantum gates.
Quantum Information Processing – Springer Journals
Published: May 27, 2014
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