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螺旋光纤系统中非绝热条件几何相移
引用本文:沈建其,庄飞.螺旋光纤系统中非绝热条件几何相移[J].物理学报,2005,54(3):1048-1052.
作者姓名:沈建其  庄飞
作者单位:(1)杭州师范学院物理系,杭州310012; (2)浙江大学光及电磁波研究中心,瑞典皇家工学院 浙江大学联合光子学研究中心,杭州310027
基金项目:浙江省教育厅教研配套项目(批准号:2002ZSMN002)和浙江省自然科学基金(批准号:Y404355)资助的课题.沈建其受瑞典Wenner_Gren基金会资助.
摘    要:由于绝热条件几何相位量子逻辑门存在非绝热差错与退相干差错这一冲突,因此在拓扑量子计算中需要设计非绝热条件几何相门,以克服这一不足.证明螺旋光纤系统内光子有效哈密顿量恰好是一个Wang Matsumoto型哈密顿量,因此螺旋光纤系统能自动产生非绝热条件几何相移.同时还证明在螺旋光纤方案中,由极化光子与螺旋光纤相互作用哈密顿量所导致的动力学相位为零(这正是拓扑量子计算所要求的),以及在螺旋光纤系统中可以通过控制极化光子初始波矢,从而较容易获得条件初始态.总之,螺旋光纤系统方案能自动满足Wang与Matsumoto的核磁共振方案中为实现非绝热条件几何相移所提出的全部条件与要求. 关键词: 几何相位 螺旋光纤系统 Wang Matsumoto型哈密顿量 拓扑量子计算

关 键 词:几何相位  螺旋光纤系统  Wang  Matsumoto型哈密顿量  拓扑量子计算
文章编号:1000-3290/2005/54(03)/1048-05
收稿时间:2004-05-26
修稿时间:8/4/2004 12:00:00 AM

The nonadiabatic conditional geometric phase shift in a coiled fiber system
SHEN Jian-qi,Zhuang Fei.The nonadiabatic conditional geometric phase shift in a coiled fiber system[J].Acta Physica Sinica,2005,54(3):1048-1052.
Authors:SHEN Jian-qi  Zhuang Fei
Abstract:The nonadiabatic conditional geometric phase gate is required in the topological quantum computation in order to overcome the conflict between the requirement of adiabatic condition(to avoid the severe distortion from the nonadiabaticity to the results) and the removal of decoherence effects. It was demonstrated that the effective Hamiltonian that describes the propagation of photon fields inside the coiled fiber is just the Wang Matsumoto type of Hamiltonian. Thus, the coiled fiber system will automatically generate the nonadiabatic conditional geometric phase shift. In addition, it was shown that the dynamical phase(resulting from the effective Hamiltonian) acquired by the polarized photons vanishes, and the conditional initial state can be easily prepared only by controlling the initial wave vector of photons. In a word, the coiled fiber system can automatically satisfy the requirements and conditions, which were proposed by Wang and Matsumoto in order to create the nonadiabatic conditional geometric phase shift in their NMR scheme.
Keywords:geometric phases  coiled fiber system  Wang-Matsumoto Hamiltonian  topological quantum computation
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