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Proof of the universal density of charged states in QFT

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arxiv 2111.02418 v2 pith:33H64ZWA submitted 2021-11-03 hep-th cond-mat.stat-mech

classification hep-thcond-mat.stat-mech
keywords chargeddensitystatesentropicorderuniversalassociateddescribe
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We prove a recent conjecture by Harlow and Ooguri concerning a universal formula for the charged density of states in QFT at high energies for global symmetries associated with finite groups. An equivalent statement, based on the entropic order parameter associated with charged operators in the thermofield double state, was proven in a previous article by Casini, Huerta, Pontello, and the present author. Here we describe how the statement about the entropic order parameter arises, and how it gets transformed into the universal density of states. The use of the certainty principle, relating the entropic order and disorder parameters, is crucial for the proof. We remark that although the immediate application of this result concerns charged states, the origin and physics of such density can be understood by looking at the vacuum sector only. We also describe how these arguments lie at the origin of the so-called entropy equipartition in these type of systems, and how they generalize to QFT's on non-compact manifolds.

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  1. Selection rules for RG flows of minimal models

    hep-th 2024-12 conditional novelty 6.0 of 10

    A constructive enumeration of all local minimal-model CFTs, organized by Jones index, yields selection rules for RG flows that recover known results and predict new ones.

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