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原子—场耦合系统中非局域性和纯度
引用本文:蔡欣,黄光明,李高翔.原子—场耦合系统中非局域性和纯度[J].中国物理 B,2005,14(2):223-230.
作者姓名:蔡欣  黄光明  李高翔
作者单位:Department of Physics, Huazhong Normal University, Wuhan 430079, China;Department of Physics, Huazhong Normal University, Wuhan 430079, China;Department of Physics, Huazhong Normal University, Wuhan 430079, China
基金项目:Project supported by the National Natural Science Foundation of China (Grant No 10204009).
摘    要:本文讨论了光场初态和热库对原子——场耦合系统中量子非局域性和线性熵的影响。我们发现如果腔场无损耗且处于真空库,原子——场态会周期性的展现量子非局域性,原子和场的线性熵也会周期性地振荡,其周期和量子非局域性变化的周期相同。如果腔场损耗很弱而且热库的平均光子数很小,量子非局域性会消失,原子和场振荡的振幅逐渐减小。量子非局域性消失的速度取决于初始压缩相干态的幅度、腔的衰减系数和热库的平均光子数N。场越强、平均光子数和衰减系数越大,非局域性减弱的越快。

关 键 词:量子非局域性  线性熵  热库  压缩相干态
收稿时间:3/3/2004 12:00:00 AM

Nonlocality and purity in atom—field coupling system
Cai Xin,Huang Guang-Ming and Li Gao-Xiang.Nonlocality and purity in atom—field coupling system[J].Chinese Physics B,2005,14(2):223-230.
Authors:Cai Xin  Huang Guang-Ming and Li Gao-Xiang
Institution:Department of Physics, Huazhong Normal University, Wuhan 430079, China
Abstract:The effects of initial field state and thermal environment on quantum nonlocality and linear entropy in an atom—field coupling system are investigated. We found that if the cavity is lossless and the reservoir is in vacuum, the atom—field state can exhibit quantum nonlocality periodically and the linear entropies of the atom and the field also oscillate periodically with a period the same as that of quantum nonlocality. And if the cavity dissipation is very weak and the average photon number of the reservoir is very small, the quantum nonlocality will be lost and the linear entropies of the atom and the field oscillate with a decreasing amplitude. The rapidity of the loss of the quantum nonlocality depends on the amplitude of the initial squeezed coherent state, the cavity damping constant κ and the average photon number N of the thermal reservoir. The stronger the field and the larger the constant κ and the average photon number N could be, the more rapidly the nonlocality decreases.
Keywords:quantum nonlocality  linear entropy  thermal environment  squeezed coherent state
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