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Geometric phase and non-stationary state
Qian L.3; Wu R.-S.4; Xu H.3; Yu Y.1; Pan H.2; Wang Z.-S.3
2014
Source PublicationOptik
ISSN00304026
Volume125Issue:17Pages:4814-4818
Abstract

By investigating a particle motion in a three-dimensional potential barrier with moving boundary, we find that due to an alteration of boundary conditions, the wave function pick up an additional nonlocal phase factor independent on the dynamics of physical system. By compare the nonlocal phase with the geometric phase of the physical system, furthermore, we find that the nonlocal feature of quantum behavior can fully be described by its geometric phase. © 2014 Elsevier GmbH.

KeywordGeometric Phase Moving Boundary Non-stationary State Nonlocality Potential Barrier
DOI10.1016/j.ijleo.2014.04.052
URLView the original
Indexed BySCI
Language英语
WOS Research AreaOptics
WOS SubjectOptics
WOS IDWOS:000341897100050
Fulltext Access
Citation statistics
Document TypeJournal article
CollectionINSTITUTE OF APPLIED PHYSICS AND MATERIALS ENGINEERING
Affiliation1.Wuhan University
2.Universidade de Macau
3.Jiangxi Normal University
4.Xinyu College
Recommended Citation
GB/T 7714
Qian L.,Wu R.-S.,Xu H.,et al. Geometric phase and non-stationary state[J]. Optik,2014,125(17):4814-4818.
APA Qian L.,Wu R.-S.,Xu H.,Yu Y.,Pan H.,&Wang Z.-S..(2014).Geometric phase and non-stationary state.Optik,125(17),4814-4818.
MLA Qian L.,et al."Geometric phase and non-stationary state".Optik 125.17(2014):4814-4818.
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