Gauge potential decomposition, space-time defects, and Planck’s constant

DOI10.1063/1.530865zbMath0817.53044OpenAlexW2077449637MaRDI QIDQ4327185

Yi-Shi Duan, Sheng-Li Zhang, Sze-Shiang Feng

Publication date: 5 April 1995

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.530865

zbMATH Keywords

topological quantizationtopological quantum numbervierbein theory

Mathematics Subject Classification ID

Quantization in field theory; cohomological methods (81T70) Applications of differential geometry to physics (53Z05)

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THE QUANTIZATION AND PRODUCTION OF THE SPACE–TIME DEFECTS IN THE EARLY UNIVERSE ⋮ The origin and bifurcation of the space-time defects in the early universe ⋮ TOPOLOGICAL ZERO-THICKNESS COSMIC STRINGS ⋮ Finsler geometry of topological singularities for multi-valued fields: Applications to continuum theory of defects ⋮ DECOMPOSITION OF THE SEMI-SIMPLE GROUP CONNECTION AND COSMIC STRINGS IN THE LORENTZ SPACETIME ⋮ Knotted wave dislocation with the Hopf invariant ⋮ The branch process of cosmic strings ⋮ Topological tensor current of p̃-branes in the φ-mapping theory ⋮ The topological structure of the space–time disclination ⋮ The general decomposition theory of SU(2) gauge potential, topological structure and bifurcation of SU(2) Chern density

Cites Work

• Planck's constant, torsion, and space-time defects
• A four-dimensional nonlinear geometric theory of defect continuum
• Spin-plane defects and emergence of Planck’s constant in gravity
• Topological structure of Gauss–Bonnet–Chern density and its topological current