Covariant Fracton Electrodynamics in Six Dimensions

Fuente: arXiv
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Main Author: Maggiore, Nicola
Format: Preprint
Published: 2026
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author Maggiore, Nicola
author_facet Maggiore, Nicola
contents We formulate a covariant version of Maxwell-like fracton electrodynamics in six dimensions using a symmetric tensor gauge field with scalar gauge symmetry $δA_{μν}=\partial_μ\partial_νΛ$. This provides a relativistic setting in which the characteristic fractonic restriction on mobility follows directly from gauge invariance and the allowed coupling to matter. We construct the stress--energy tensor and show that its trace has a universal dimension-dependent structure that becomes a total derivative in $d=6$. In the presence of sources, the theory enforces conservation of charge and dipole moment, capturing the immobility of isolated charges and the mobility of dipolar bound states. This structure can also be viewed as a higher-moment form of generalized global symmetry.
format Preprint
id arxiv_https___arxiv_org_abs_2604_15496
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Covariant Fracton Electrodynamics in Six Dimensions
Maggiore, Nicola
High Energy Physics - Theory
We formulate a covariant version of Maxwell-like fracton electrodynamics in six dimensions using a symmetric tensor gauge field with scalar gauge symmetry $δA_{μν}=\partial_μ\partial_νΛ$. This provides a relativistic setting in which the characteristic fractonic restriction on mobility follows directly from gauge invariance and the allowed coupling to matter. We construct the stress--energy tensor and show that its trace has a universal dimension-dependent structure that becomes a total derivative in $d=6$. In the presence of sources, the theory enforces conservation of charge and dipole moment, capturing the immobility of isolated charges and the mobility of dipolar bound states. This structure can also be viewed as a higher-moment form of generalized global symmetry.
title Covariant Fracton Electrodynamics in Six Dimensions
topic High Energy Physics - Theory
url https://arxiv.org/abs/2604.15496