A gauge invariant path integral for electrodynamics with magnetic monopoles in the Hestenes-Haddamard-Rodrigues formalism
Luiz C L Botelho (LCLBotelho)
TL;DR
This paper introduces a novel gauge-invariant path integral formulation for quantum electrodynamics involving magnetic monopoles, utilizing the Geometric Algebra formalism to potentially enhance theoretical understanding.
Contribution
It develops a new path integral approach for QED with magnetic monopoles based on the Hestenes-Haddamard-Rodrigues formalism using Dirac matrices, advancing the theoretical framework.
Findings
Provides a gauge-invariant path integral formulation for monopoles in QED
Utilizes Geometric Algebra formalism for a novel approach
Lays groundwork for further theoretical and computational studies
Abstract
We propose a new path integral for QED in the presence of magnetic monopoles on the formalism of Geometric Algebra of Hestenes-Haddamard-Rodrigues written in terms of Dirac Matrices
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