Charge quantization and nonintegrable Lie algebras

DOI10.1016/0003-4916(68)90316-3zbMath0162.58202OpenAlexW2066363301WikidataQ113645644 ScholiaQ113645644MaRDI QIDQ2528905

C. A. Hurst

Publication date: 1968

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

Full work available at URL: https://doi.org/10.1016/0003-4916(68)90316-3

zbMATH Keywords

symmetries in microphysics

Related Items (19)

SL(2,\({\mathbb{C}})\)-gauge theory and \(N=1\) supergravity ⋮ Noncommuting coordinates and magnetic monopoles ⋮ Charge-monopole molecule and vanishing of the Schwinger string ⋮ NONASSOCIATIVITY, DIRAC MONOPOLE AND AHARONOV–BOHM EFFECT ⋮ Three-cocycles, nonassociative gauge transformations and Dirac's monopole ⋮ Realizing 3-cocycles as obstructions ⋮ Spin-statistics transmutation in quantum field theory ⋮ Topology and Wilson lines: global aspects of the double copy ⋮ Infinite-dimensional representations of the rotation group and Dirac monopole problem ⋮ DISAPPEARANCE OF SCHWINGER'S STRING AT THE CHARGE–MONOPOLE "MOLECULE" ⋮ On representations of the rotation group and magnetic monopoles ⋮ Fermion doubling on a lattice and topological aspects of chiral anomaly ⋮ Magnetic monopoles with generalized quantization condition ⋮ NONCOMMUTATIVE GEOMETRY, GEOMETRICAL ASPECTS OF SKYRMIONS AND STRING THEORY ⋮ \(C^*\)-algebraic quantization and the origin of topological quantum effects ⋮ A gauge theoretical formulation of a frustrated Ising system ⋮ The Hierarchy of Fractional Quantum Hall States and Berry Phase ⋮ Topological Aspects of Quantum Hall Fluid and Berry Phase ⋮ NONCOMMUTATIVE GEOMETRY, QUANTIZATION AND TOPOLOGICAL ASPECTS OF A FERMION

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Analytic vectors
• A Mechanism for the Induction of Symmetries Among the Strong Interactions
• Commutation Relations and Conservation Laws
• The Theory of Magnetic Poles
• Les difficultés de divergences pour un modèle particulier de champ quantifié

This page was built for publication: Charge quantization and nonintegrable Lie algebras