期刊文献+

2个原子与2个耗散腔场量子体系中线性熵的研究

Study of linear entropy evolution in system of two atom-two dissipative cavity
下载PDF
导出
摘要 应用J-C模型与相互作用绘景中的密度算符理论,研究了2个二能级Rydberg原子与2个纠缠耗散腔场单光子共振相互作用过程中线性熵的演化特性.推导了此体系中单个原子、单个场以及2个原子、2个腔场的线性熵公式,讨论了腔场的耗散系数和原子-光场相互作用耦合系数对各线性熵演化的振荡性及其周期性的影响.线性熵的时间演化周期与原子-腔场的相互作用耦合系数g成正比,耗散腔场的耗散系数k1和k2不仅影响线性熵演化的振荡趋势,而且影响线性熵的演化周期. In this paper,by using J-C model and the density operator theory in interaction picture,the evolution features of linear entropy were studied in the system of two two-level Rydberg atom and two entangled dissipative cavities with single-photon resonant interaction.The derivation was done of the linear entropy formula of a single atom,a single cavity,as well as two atoms,two cavities,and analyzed how the cavity dissipation coefficients and the atom-cavity interaction coupling coefficient influenced the oscillation model and the evolution period of linear entropies.The evolution periods of all linear entropies are inversely proportional to the constant g,the cavity dissipation constants k1 and k2 influence the modes and the periods of the linear entropies' evolution.
出处 《东北师大学报(自然科学版)》 CAS CSCD 北大核心 2011年第1期56-60,共5页 Journal of Northeast Normal University(Natural Science Edition)
基金 国家自然科学基金资助项目(13002103)
关键词 线性熵 耗散腔场 密度算符 J-C模型 linear entropy dissipative cavity density operator J-C model
  • 相关文献

参考文献19

  • 1PHOENIX S J D,KNIGHT P L. Fluctuations and entropy in models of quantum optical resonanee[J]. Ann Phys,1988,186:381-407.
  • 2KNIGHT P L. Establishment of an entangled atom field state in the Jaynes Cummings model[J]. Phys Rev A,1991,44:6023-6029.
  • 3王永超,朱红波,宋立军,盖永杰.量子Dicke模型中的纠缠动力学性质[J].吉林大学学报(理学版),2008,46(5):951-955. 被引量:1
  • 4罗涛,郑泰玉,戴振文.基于能量传递的Pr^(3+):Ce^(3+):ZBLAN光纤中上转换激光器的研究[J].东北师大学报(自然科学版),2010,42(2):68-72. 被引量:2
  • 5宋军,曹卓良.两纠缠原子与二项式光场相互作用过程中光场的量子特性[J].吉林大学学报(理学版),2004,42(3):410-416. 被引量:11
  • 6EL-ORANY F A A,OBADA A S. On the evolution of superposition of squeezed displaced number states with the multiphoton Jaynes Cummings model[J]. J Opt B: Quant Semiclass Opt, 2003,5 (1) : 60-72.
  • 7PHOENIX S J D, VEDRAL V. The role of relative entropy in quantum information theory[J]. Rev Mod Phys, 2002,74: 97-234.
  • 8TSALLIS C. Possible generalization of Boltzmann-Gibbs statistics[J]. J Stat Phys, 1988,55 ( 1/2) : 479-487.
  • 9WEHRL A. General properties of entropy[J]. Rev Mod Phys, 1978,50:221-260.
  • 10ORLOWSKI A, PAUL H, KASTELEWICZ G. Dynamical properties of a classical like entropy in the Jaynes-Cummings model [J]. Phys Rev A,1995,52:1621-1628.

二级参考文献116

共引文献24

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部