s参数化准分布的量子相位

V. Peřinová, A. Luks
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引用次数: 0

摘要

我们所熟悉的是,谐振子相位的良好算子并不存在。因此,Turski的相位算符和Garrison和Wong的算符可能最多以一种有趣的方式定义,并产生有用的量子期望值。在本文中,我们讨论了最近的一个相位算符的不完全定义,它也失败了,因为它只能完成一个“不完全”相位算符的定义。然而,我们讨论了从s参数化拟分布完备该定义的可能性及其与相位算符的关系。
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Quantum phase from s-parametrized quasidistributions
It is familiar that a well behaved operator of the harmonic oscillator phase does not exist. Therefore, Turski's phase operator and the operator of Garrison and Wong may be at most defined in an interesting fashion and yield useful quantum expectation values. In this paper we touch on a recent incomplete definition of a phase operator which has also failed in the respect that it can be completed only to a definition of an 'incomplete' phase operator. We discuss, however, a possibility of completion of the definition and a relationship to the phase operator from an s-parametrized quasidistribution.
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