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Chin. Phys. B, 2009, Vol. 18(2): 418-425    DOI: 10.1088/1674-1056/18/2/007
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Quantum entanglement and nonlocality properties of two-mode Gaussian squeezed states

Xiang Shao-Hua(向少华)a)b)c), Shao Bin(邵彬)a), and Song Ke-Hui(宋克慧)b)c)
a Department of Physics, Beijing Institute of Technology, Beijing 100081, China; b Research Institute of Information Science, Huaihua University, Huaihua 418008, Chinac Department of Physics and Electronic Information Science, Huaihua University, Huaihua 418008, China
Abstract  Quantum entanglement and nonlocality properties of a family of two-mode Gaussian pure states have been investigated. The results show that the entanglement of these states is determined by both the two-mode squeezing parameter and the difference of the two single-mode squeezing parameters. For the same two-mode squeezing parameter, these states show larger entanglement than the usual two-mode squeezed vacuum state. The violation of Bell inequality depends strongly on all the squeezing parameters of these states and disappears completely in the limit of large squeezing. In particular, these states can exhibit much stronger violation of local realism than two-mode squeezed vacuum state in the range of experimentally available squeezing values.
Keywords:  entanglement      nonlocality      Gaussian state  
Received:  09 May 2008      Revised:  04 August 2008      Accepted manuscript online: 
PACS:  03.65.Ud (Entanglement and quantum nonlocality)  
  42.50.Dv (Quantum state engineering and measurements)  
  03.67.Mn (Entanglement measures, witnesses, and other characterizations)  
Fund: Project supported by the National Natural Science Foundation of China (Grant No 10374007), the Natural Science Foundation of Hunan Province (Grant No 06jj50014), the Natural Science Foundation of the Education Department of Hunan Province, China (Grant No

Cite this article: 

Xiang Shao-Hua(向少华), Shao Bin(邵彬), and Song Ke-Hui(宋克慧) Quantum entanglement and nonlocality properties of two-mode Gaussian squeezed states 2009 Chin. Phys. B 18 418

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