Nonadiabatic geometric quantum computation

A different way to realize nonadiabatic geometric quantum computation is proposed by varying parameters in the Hamiltonian for nuclear-magnetic resonance, where the dynamical and geometric phases are implemented separately without the usual operational process. Therefore the phase accumulated in the...

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Main Authors: Wang, Z, Wu, C, Feng, X, Kwek, L, Lai, C, Oh, C, Vedral, V
Format: Journal article
Language:English
Published: 2007
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author Wang, Z
Wu, C
Feng, X
Kwek, L
Lai, C
Oh, C
Vedral, V
author_facet Wang, Z
Wu, C
Feng, X
Kwek, L
Lai, C
Oh, C
Vedral, V
author_sort Wang, Z
collection OXFORD
description A different way to realize nonadiabatic geometric quantum computation is proposed by varying parameters in the Hamiltonian for nuclear-magnetic resonance, where the dynamical and geometric phases are implemented separately without the usual operational process. Therefore the phase accumulated in the geometric gate is a pure geometric phase for any input state. In comparison with the conventional geometric gates by rotating operations, our approach simplifies experimental implementations making them robust to certain experimental errors. In contrast to the unconventional geometric gates, our approach distinguishes the total and geometric phases and offers a wide choice of the relations between the dynamical and geometric phases. © 2007 The American Physical Society.
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spelling oxford-uuid:ad4e1b76-e813-444b-ac39-ed379e19379d2022-03-27T03:34:44ZNonadiabatic geometric quantum computationJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:ad4e1b76-e813-444b-ac39-ed379e19379dEnglishSymplectic Elements at Oxford2007Wang, ZWu, CFeng, XKwek, LLai, COh, CVedral, VA different way to realize nonadiabatic geometric quantum computation is proposed by varying parameters in the Hamiltonian for nuclear-magnetic resonance, where the dynamical and geometric phases are implemented separately without the usual operational process. Therefore the phase accumulated in the geometric gate is a pure geometric phase for any input state. In comparison with the conventional geometric gates by rotating operations, our approach simplifies experimental implementations making them robust to certain experimental errors. In contrast to the unconventional geometric gates, our approach distinguishes the total and geometric phases and offers a wide choice of the relations between the dynamical and geometric phases. © 2007 The American Physical Society.
spellingShingle Wang, Z
Wu, C
Feng, X
Kwek, L
Lai, C
Oh, C
Vedral, V
Nonadiabatic geometric quantum computation
title Nonadiabatic geometric quantum computation
title_full Nonadiabatic geometric quantum computation
title_fullStr Nonadiabatic geometric quantum computation
title_full_unstemmed Nonadiabatic geometric quantum computation
title_short Nonadiabatic geometric quantum computation
title_sort nonadiabatic geometric quantum computation
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AT wuc nonadiabaticgeometricquantumcomputation
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AT kwekl nonadiabaticgeometricquantumcomputation
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AT vedralv nonadiabaticgeometricquantumcomputation