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EPR Entangled States for Bipartite Kinematics and New Bosonic Representation of SU(2) Algebra
作者姓名:FANHong-Yi  CHENJun-Hua
作者单位:[1]DepartmentofPhysics,ShanghaiJiaoTong:University,Shanghai200030,China [2]DepartmentofMaterialScienceandEngineering,UniversityofScienceandTechnologyofChina,Hefei230026,China
摘    要:We find that the Einstein-Podolsky-Rosen (EPR) entangled state representation descr/bing bipartite kinematics is closely related to a new Bose operator realization of SU(2) Lie algebra. By virtue of the new realization some ttamiltonian eigenfunction equation can be directly converted to the generalized confluent equation in the EPR entangled state representation and its solution is obtainable. This thus provides a new approach for studying dynamics of angular momentum systems.

关 键 词:EPR纠缠态  双向运动  李代数  量子纠缠态  量子论  量子信息论  玻色实现
收稿时间:2003-03-03

EPR Entangled States for Bipartite Kinematics and New Bosonic Representation of SU(2) Algebra
FANHong-Yi CHENJun-Hua.EPR Entangled States for Bipartite Kinematics and New Bosonic Representation of SU(2) Algebra[J].Communications in Theoretical Physics,2003,40(6):645-650.
Authors:FAN Hong-Yi  CHEN Jun-Hua
Institution:1. Department of Physics, Shanghai Jiao Tong University, Shanghai 200030, China ;2. Department of Material Science and Engineering, University of Science and Technology of China, Hefei 230026, China
Abstract:We find that the Einstein-Podolsky-Rosen (EPR) entangled state representation describing bipartite kinematics is closely related to a new Bose operator realization of SU(2) Lie algebra. By virtue of the new realization some Hamiltonian eigenfunction equation can be directly converted to the generalized confluent equation in the EPR entangled state representation and its solution is obtainable. This thus provides a new approach for studying dynamics of angular momentum systems.
Keywords:EPR entangled states  new Bose realization of  SU(2) algebra                                                                                                                                            
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