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首页> 外文期刊>Journal of Shanghai University >Higher-Order Fluctuations and SU (1, 1) Higher-Order Squeezing in SU(1 , 1) Generalized Coherent States
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Higher-Order Fluctuations and SU (1, 1) Higher-Order Squeezing in SU(1 , 1) Generalized Coherent States

机译:SU(1,1)广义相干态中的高阶涨落和SU(1,1)高阶压缩

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摘要

The higher-order fluctuations in the SU (1, 1) generalized coherent states are discussed. The definition of higher-order SU(1, 1)squeezing is introduced in terms of higher-order uncertainty relation. For two possible bosonic realizations of SU(1 ,1) Lie algebra, the second-, fourth- and sixth-order SU(1,1) squeezing are examined in detail. It is shown that the SU(1,1) generalized coherent states can be squeezed to not only second-order, but also fourth-and sixth-order. Hence, it follows that the higher-order squeezing will occur for the fluctuations of the square of amplitude in squeezed vacuum. SU(1, 1) higher-order squeezing is a kind of non-classical property which is independent of second-order squeezing.
机译:讨论了SU(1,1)广义相干态中的高阶涨落。从高阶不确定性关系的角度介绍了高阶SU(1,1)压缩的定义。对于SU(1,1)Lie代数的两个可能的强子实现,将详细研究二阶,四阶和六阶SU(1,1)的压缩。结果表明,SU(1,1)广义相干态不仅可以压缩为二阶,而且可以压缩为四阶和六阶。因此,得出结论,对于压缩真空中振幅平方的波动,将发生高阶压缩。 SU(1,1)高阶压缩是一种非经典性质,它与二阶压缩无关。

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