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

Talk given at

Non-Commutative Integrable Spin System and Path Integral Quantization

Phillial Oh, Myungho Kim

Published Jan 1, 1995• 0 citations
OpenAlex

Related papers

Semiclassical quantization of a spin system by coherent state path integrals

Hiroshi Kuratsuji, Yutaka Mizobuchi

Physics Letters A•Apr 1, 1981•7 citations

Reformulated spin pseudoclassical dynamics and its path integral quantization

Peter Prešnajder, V. Pažma

Czechoslovak Journal of Physics•May 1, 1993•0 citations

A path integral to quantize spin

H.B. Nielsen, Daniel Rohrlich

Nuclear Physics B•Apr 1, 1988•97 citations

Path integral quantization of the dynamics of a classical point particle with intrinsic spin

Patrick L. Nash

Il Nuovo cimento della Società italiana di fisica. B/Il Nuovo cimento B•Aug 1, 1995•1 citation

Path Integrals in Noncommutative Quantum Mechanics

B. Dragovich, Z. Rakić

arXiv:hep-th/0309204•Theoretical and Mathematical Physics•Sep 1, 2004•13 citations

Quantization of constrained systems and path integrals in curvilinear supercoordinates

Sergie V. Shabanov

For systems with constraints the issue of non-commutability of quantization and elimination of non-physical variables is studied in the framework of path integrals (PIs). It is shown that one should take into consideration the curvilinearity of physical variables and their phase space reduction in order to provide a one-to-one correspondence between the Dirac scheme and PI description. The latter leads to a modification of the standard PI (PI with a gauge condition). A general PI derivation is suggested for any method of picking out physical variables which corresponds to the Dirac scheme.

Journal of Physics A Mathematical and General•Mar 21, 1991•7 citations
For systems with constraints the issue of non-commutability of quantization and elimination of non-physical variables is studied in the framework of path integrals (PIs). It is shown that one should take into consideration the curvilinearity of physical variables and their phase space reduction in order to provide a one-to-one correspondence between the Dirac scheme and PI description. The latter leads to a modification of the standard PI (PI with a gauge condition). A general PI derivation is suggested for any method of picking out physical variables which corresponds to the Dirac scheme.