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有限维空间中的厄密位相算符及其非经典性质
引用本文:文云峰. 有限维空间中的厄密位相算符及其非经典性质[J]. 湖南师范大学自然科学学报, 1996, 0(2)
作者姓名:文云峰
作者单位:常德高等专科学校物理系
摘    要:依据Pegg和Barnett的位相理论表述,进一步研究了有限维Hilbert空间的大厄密位相算符的性质,并详细地讨论了二态系统的厄密位相算符和数算符在有限维空间的相干态中的期望值及偏差,最后分析了位相算符和数算符的压缩特性.

关 键 词:顾密位相算符;二态系统;压缩

Hermitian Phase Operators in A Finite-dimensional Space and Their Nonclassical Properties
Wen Yunfeng. Hermitian Phase Operators in A Finite-dimensional Space and Their Nonclassical Properties[J]. Journal of Natural Science of Hunan Normal University, 1996, 0(2)
Authors:Wen Yunfeng
Abstract:Hermitian phose operators in a finit-dimensional space are further investigated in tems of the Pegg and Barnett phase theory.Specially for a two-state system,these operators and their commutation relations are discussed in detail.It is conculated that the expectation values and variances of the phase and number operators in the coherent state which is defined in the finite-dimensional space.Finally their equeezing properties are analysed.
Keywords:Hermitian phase opertors  a two-state system  squeezing
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