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

Physics Letters A

An asymptotically separable quantum mechanics with spin

K. Kong Wan, Tony Jackson

Published Sep 1, 1985• 2 citations
Publisher
DOI
10.1016/0375-9601(85)90249-x

Related papers

Asymptotic localization and separation of states in quantum mechanics

Kay-Kong Wan, R. G. McLean

Physics Letters A•Mar 1, 1983•11 citations

Conservation laws in asymptotically separable quantum mechanics

K. Kong Wan, D. R. E. Timson

Physics Letters A•Sep 1, 1985•3 citations

ASYMPTOTIC FREEDOM IN QUANTUM MECHANICS

A.I. Vainshtein, V.A. Novikov, Mikhail A Shifman +1 more

Physics of Atomic Nuclei•Jan 1, 1980•2 citations

Observables of asymptotically vanishing correlations, states at infinity and quantum separability

Kay-Kong Wan, R. G. McLean

The asymptotic behaviour of quantum mechanical states at large times has been discussed in two recent papers by Wan and McLean (1983). In a third paper a detailed study of the corresponding behaviour of observables was made. The mathematical properties of asymptotic operators obtained are applied in this paper to establish an algebraic formulation of quantum mechanics which has the characteristic of being asymptotically separable. The age-old non-locality problem in quantum mechanics can then be effectively tackled.

Journal of Physics A Mathematical and General•Mar 11, 1984•10 citations

Local observables, nonlocality, and asymptotically separable quantum mechanics

K. Kong Wan

Foundations of Physics•Sep 1, 1988•3 citations

A finite-dimensional model of quantum mechanics

L. D. Faddeev, O. Yakubovskiĭ

Student mathematical library•Mar 9, 2009•0 citations
The asymptotic behaviour of quantum mechanical states at large times has been discussed in two recent papers by Wan and McLean (1983). In a third paper a detailed study of the corresponding behaviour of observables was made. The mathematical properties of asymptotic operators obtained are applied in this paper to establish an algebraic formulation of quantum mechanics which has the characteristic of being asymptotically separable. The age-old non-locality problem in quantum mechanics can then be effectively tackled.