On representations of the rotation group and magnetic monopoles

Abstract

Recently (Phys. Lett. A302 (2002) 253, hep-th/0208210; hep-th/0403146) employing bounded infinite-dimensional representations of the rotation group we have argued that one can obtain the consistent monopole theory with generalized Dirac quantization condition, $2\kappa \mu \in \mathbb{Z}$, where $\kappa$ is the weight of the Dirac string. Here we extend this proof to the unbounded infinite-dimensional representations.

References added

References in corpus (2)

• Magnetic monopoles with generalized quantization condition
• Towards a new quantization of Dirac's monopole

Cited by in corpus (4)

• Three-cocycles, Nonassociative Gauge Transformations and Dirac's Monopole
• Magnetic monopole bibliography
• Infinite-dimensional representations of the rotation group and Dirac's monopole problem
• Nonassociativity, Dirac monopoles and Aharonov-Bohm effect