1976Journal of Mathematical PhysicsRequires access

Charge quantization and canonical quantization

John G. Miller

Open publisher page 9 citations

Abstract

Dirac’s charge quantization condition is derived by means of a canonical quantization procedure of an enlarged classical phase space in which the interaction constant is a dynamical variable. The charge quantization condition follows by imposing a superselection rule. The method avoids string singularities and does not depend on spherical symmetry. The charge quantization condition is due solely to the topology of the enlarged classical configuration space.

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Dirac’s charge quantization condition is derived by means of a canonical quantization procedure of an enlarged classical phase space in which the interaction constant is a dynamical variable. The charge quantization condition follows by imposing a superselection rule. The method avoids string singularities and does not depend on spherical symmetry. The charge quantization condition is due solely to the topology of the enlarged classical configuration space.

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Available abstract

Dirac’s charge quantization condition is derived by means of a canonical quantization procedure of an enlarged classical phase space in which the interaction constant is a dynamical variable. The charge quantization condition follows by imposing a superselection rule. The method avoids string singularities and does not depend on spherical symmetry. The charge quantization condition is due solely to the topology of the enlarged classical configuration space.

Key concepts: Quantization (signal processing), Canonical quantization, Geometric quantization, Superselection, Physics, Gravitational singularity, Phase space, Mathematical physics

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