Carrollian Origin of Spacetime Subsystem Symmetry

Abstract

We propose that models with spacetime dipole symmetry are connected to Lorentz invariant models via the Carrollian limit. In this way, a recently proposed model with spacetime dipole symmetry was readily reproduced together with its conserved charges. We then couple this model to a dynamical Abelian gauge field and Carroll gravity. Our procedure can be applied in arbitrary dimensions and paves the way to construct new models with spacetime dipole symmetry.

arXiv comment4 pages, v3: title changed, version appeared on PRD

References in corpus (14)

• Conformal Carroll groups and BMS symmetry
• Carroll versus Newton and Galilei: two dual non-Einsteinian concepts of time
• Flat Holography: Aspects of the dual field theory
• Gauging the Carroll Algebra and Ultra-Relativistic Gravity
• Carrollian Physics at the Black Hole Horizon
• Carroll Structures, Null Geometry and Conformal Isometries
• Carroll versus Galilei Gravity
• Fractons, dipole symmetries and curved spacetime
• Tensionless Strings and Galilean Conformal Algebra
• Tensionless Strings from Worldsheet Symmetries
• Carrollian Approach to $1+3$D Flat Holography
• Magnetic Carrollian gravity from the Carroll algebra
• Horizon Shells and BMS-like Soldering Transformations
• Asymptotic structure of Carrollian limits of Einstein-Yang-Mills theory in four spacetime dimensions

Cited by in corpus (10)

• Carroll black holes
• A Chern-Simons theory for dipole symmetry
• Quantizing Carrollian field theories
• Carrollian Supersymmetry and SYK-like models
• Uniqueness of Galilean and Carrollian limits of gravitational theories and application to higher derivative gravity
• Quantization of Carrollian fermions
• Carroll black holes in (A)dS and their higher-derivative modifications
• Universal sectors of two-dimensional Carrollian CFTs
• Planons and their Carroll-Galilei symmetries
• Scaling Symmetry and Carrollian Gravity