Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Elsevier eBooks

Quantum-mechanical Description and Representations

A.G. Sitenko

Published Jan 1, 1971• 0 citations
Publisher
DOI
10.1016/b978-0-08-016574-5.50005-4

Related papers

Quantum Mechanical Description and Representations

Aleksei G. Sitenko

Springer series in nuclear and particle physics•Jan 1, 1991•0 citations

Quantum mechanical description of waveguides

Zhiyong Wang, Xiong Cai-Dong, Bing He

Applying the spinor representation of the electromagnetic field, this paper present a quantum-mechanical description of waveguides. As an example of application, a potential qubit generated by photon tunnelling is discussed.

Chinese Physics B•Nov 1, 2008•4 citations

Quantum mechanical description of waveguides

Zhiyong Wang, Cai-Dong Xiong, Bing He

In this paper, applying the spinor representation of the electromagnetic field, we present a quantum-mechanical description of waveguides. As an example of application, a potential qubit generated via photon tunneling is discussed.

arXiv:physics/0611024•Nov 2, 2006•0 citations

THEORY OF QUANTUM-MECHANICAL DESCRIPTION

Walter M. Elsasser

Proceedings of the National Academy of Sciences•Mar 1, 1968•5 citations

Angle and Phase Coordinates in Quantum Mechanics

J. Žák

A general approach to the description of an angle and phase is given on the basis of the $\mathrm{kq}$ representation. It is shown that an angular coordinate in quantum mechanics has to be treated as a quasicoordinate in order to avoid inconsistencies. The $\mathrm{kq}$ representation leads to a consistent definition of the angular-momentum-angle degree of freedom. Using the correspondence between classical and quantum mechanics for the phase of a harmonic oscillator, operators are defined that form a new quantum-mechanical representation. This representation clarifies the concept of the phase and sheds light on the general understanding of rotations in quantum mechanics.

Physical Review•Nov 25, 1969•30 citations

Representation in Quantum Mechanics

Richard Healey

Elsevier eBooks•Jan 1, 2026•0 citations
A general approach to the description of an angle and phase is given on the basis of the kq\mathrm{kq}kq representation. It is shown that an angular coordinate in quantum mechanics has to be treated as a quasicoordinate in order to avoid inconsistencies. The kq\mathrm{kq}kq representation leads to a consistent definition of the angular-momentum-angle degree of freedom. Using the correspondence between classical and quantum mechanics for the phase of a harmonic oscillator, operators are defined that form a new quantum-mechanical representation. This representation clarifies the concept of the phase and sheds light on the general understanding of rotations in quantum mechanics.