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Non-Adiabatic Geometric Phase in a Dispersive Interaction System

Non-Adiabatic Geometric Phase in a Dispersive Interaction System
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摘要 We investigate the geometric phase and dynamic phase of a two-level fermionic system with dispersive interaction, driven by a quantized bosonic field which is simultaneously subjected to parametric amplification. It is found that the geometric phase is induced by a counterpart of the Stark shift. This effect is due to distinct shifts in the field frequency induced by interaction between different states (|e〉 and |g〉 ) and cavity field, and a simple geometric interpretation of this phenomenon is given, which is helpful to understand the natural origin of the geometric phase. We investigate the geometric phase and dynamic phase of a two-level fermionic system with dispersive interaction, driven by a quantized bosonic field which is simultaneously subjected to parametric amplification. It is found that the geometric phase is induced by a counterpart of the Stark shift. This effect is due to distinct shifts in the field frequency induced by interaction between different states (|e〉 and |g〉 ) and cavity field, and a simple geometric interpretation of this phenomenon is given, which is helpful to understand the natural origin of the geometric phase.
出处 《Chinese Physics Letters》 SCIE CAS CSCD 2007年第5期1136-1139,共4页 中国物理快报(英文版)
基金 Supported by the National Natural Science Foundation of China under Grant No 10575040.
关键词 SCHRODINGER-CAT STATES MAGNETIC-RESONANCE ELECTROMAGNETIC-FIELD MIXEDSTATES BERRY PHASE TRAPPED ION SHIFT MODEL SCHRODINGER-CAT STATES MAGNETIC-RESONANCE ELECTROMAGNETIC-FIELD MIXEDSTATES BERRY PHASE TRAPPED ION SHIFT MODEL
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