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Baryon as a Quantum Hall Droplet and the Cheshire Cat Principle

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abstract

We show that the recent proposal to describe the $N_f=1$ baryon in the large number of color limit as a quantum Hall droplet, can be understood as a chiral bag in a 1+2 dimensional strip using the Cheshire cat principle. For a small bag radius, the bag reduces to a vortex line which is the smile of the cat with flowing gapless quarks all spinning in the same direction. The disc enclosed by the smile is described by a topological field theory due to the Callan-Harvey anomaly out-flow. The chiral bag carries naturally unit baryon number and spin $\frac 12 N_c$. The generalization to arbitrary $N_f$ is discussed.

fields

hep-th 1

years

2025 1

verdicts

CONDITIONAL 1

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Symmetry theta angles and topological Witten effects

hep-th · 2025-06-30 · conditional · novelty 7.0

Symmetry theta angles are intrinsic, Lagrangian-independent parameters of any non-anomalous Abelian invertible symmetry, and their universal effect is a topological Witten effect that shuffles twisted sectors while preserving symmetry charges.

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  • Symmetry theta angles and topological Witten effects hep-th · 2025-06-30 · conditional · none · ref 85 · internal anchor

    Symmetry theta angles are intrinsic, Lagrangian-independent parameters of any non-anomalous Abelian invertible symmetry, and their universal effect is a topological Witten effect that shuffles twisted sectors while preserving symmetry charges.