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Renormalisation group flow of the Jaynes-Cummings model

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arxiv 2005.06485 v2 pith:U55DJXJW submitted 2020-05-13 quant-ph hep-th

classification quant-phhep-th
keywords modelrenormalisationflowjaynes-cummingsexactexamplegroupmulti-valued
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The Jaynes-Cummings model is a cornerstone of light-matter interactions. While finite, the model provides an illustrative example of renormalisation in perturbation theory. We show, however, that exact renormalisation reveals a rich non-perturbative structure, and that the model provides a physical example of a theory with a chaotic coupling trajectory and multi-valued beta-function. We also construct an exact Wilsonian-like renormalisation group flow for the effective scattering matrix, and show how multi-valued features arise in the flow. Our results shed light on non-perturbative aspects of renormalisation and on the structure of the Jaynes-Cummings model itself.

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  1. Holographic RG flows and wormholes from sinusoidal scalars

    hep-th 2026-08 conditional novelty 6.0 of 10

    For d=3, Δ=2 Einstein-scalar gravity with sinusoidal sources on two R^3 boundaries, the large wormhole dominates the path integral whenever wormholes exist, and there is no Hawking-Page-like subdominant regime.

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