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Large order behavior near the AD point: the case of $\mathcal{N} =2$, $su(2)$, $N_f =2$

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arxiv 2402.03670 v1 pith:2YPWW23L submitted 2024-02-06 hep-th

classification hep-th
keywords fracbehaviorkappalargemathcalnon-perturbativeorderpoint
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abstract

A non-perturbative effect in $\kappa$ (renormalized string coupling) obtained from the large order behavior in the vicinity of the prototypical Argyres-Douglas critical point of $su(2)$, $N_f =2$, $\mathcal{N} =2$ susy gauge theory can be studied in the GWW unitary matrix model with the log term: the one as the work done against the barrier of the effective potential by a single eigenvalue lifted from the sea and the other as a non-perturbative function contained in the solutions of the nonlinear differential equation PII that goes beyond the asymptotic series. The leading behaviors are of the form $\exp (-\frac{4}{3}\frac{1}{\kappa} \, (1, \left(\frac{s}{K}\right)^{\frac{3}{2}} ))$ respectively. We make comments on their agreement.

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  1. Notes on phase structure and non-vanishing $\beta$ functions of one-unitary matrix model

    hep-th 2026-08 conditional novelty 5.0 of 10

    For unitary matrix models with potentials up to cos 3α, the paper infers phase diagrams from classical potential shape and shows beta functions on critical lines are nowhere vanishing, claiming third-order transitions.

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