Algebraic aspects of the wigner distribution in quantum mechanics
Algebraic aspects of the wigner distribution in quantum mechanics
复制标题
量子力学中维格纳分布的代数方面
DOI：
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发表时间：
1978
期刊：
影响因子：
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通讯作者：
N. Mukunda
中科院分区：
文献类型：
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作者：
N. Mukunda
分析了量子力学中Wigner分布方法的代数结构以及经典和量子动力学变量之间的Weyl对应。其基本思想是将作用在希尔伯特空间上的算子视为形成第二个希尔伯特空间，并利用它们上的某些线性算子。用这种方法还将维格纳分布与量子光学的对角相干态表象联系起来。
The algebraic structure underlying the method of the Wigner distribution in quantum mechanics and the Weyl correspondence between classical and quantum dynamical variables is analysed. The basic idea is to treat the operators acting on a Hilbert space as forming a second Hilbert space, and to make use of certain linear operators on them. The Wigner distribution is also related to the diagonal coherent state representation of quantum optics by this method.