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Wave mechanics in quantum phase space: hydrogen atom
引用本文:LU Jun. Wave mechanics in quantum phase space: hydrogen atom[J]. 自然科学进展, 2007, 17(2): 144-149
作者姓名:LU Jun
作者单位:1. Department of Foundational Science, Beijing Union University, Beijing 100101, China; 2. Department of Computational Science, National University of Singapore, Singapore 117543, Singapore
基金项目:Supported by National Natural Science Foundation of China (Grant No. 20273008),Excellent Talent Foundation of Beijing (Grant No. 20051D0502209)
摘    要:The rigorous solutions of the stationary Schr?dinger equation for hydrogen atom are solved with the wave-mechanics method within the framework of the quantum phase-space representation established by Torres-Vega and Frederick. The “Fourier-like” projection transformations of wave function from the phase space to position and momentum spaces are extended to three-dimensional systems. The eigenfunctions in general position and momentum spaces could be obtained through the transformations from eigenfunction in the phase space.

关 键 词:quantum phase space   hydrogen atom   projection transformation.

Wave mechanics in quantum phase space: hydrogen atom
LU Jun. Wave mechanics in quantum phase space: hydrogen atom[J]. , 2007, 17(2): 144-149
Authors:LU Jun
Affiliation:1. Department of Foundational Science, Beijing Union University, Beijing 100101, China; 2. Department of Computational Science, National University of Singapore, Singapore 117543, Singapore
Abstract:The rigorous solutions of the stationary Schrodinger equation for hydrogen atom are solved with the wave-mechanics method within the framework of the quantum phase-space representation established by Torres-Vega and Frederick. The "Fourier-like" projection transformations of wave function from the phase space to position and momentum spaces are extended to three-dimensional systems. The eigenfunctions in general position and momentum spaces could be obtained through the transformations from eigenfunction in the phase space.
Keywords:quantum phase space   hydrogen atom   projection transformation.
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