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most citedIntroductory Lectures on Resurgence: CERN Summer School 2024

4 citations · 7 across the 9 of their papers we have counts for

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hep-th2026

The Chern-Simons Natural Boundary and Black Hole Entropy

Griffen Adams, Gerald V. Dunne

The method of resurgent continuation of transseries reveals a new correspondence between the -series for enumerating degeneracies of quarter-BPS states in supersymmetric black h…

hep-th2026

Non-BPS Monopoles and Dyons via Resurgent Transseries

Gerald V. Dunne, Evan Shinn

Radially symmetric non-BPS 't Hooft-Polyakov monopoles and dyons are constructed as resurgent transseries: infinite sums of exponentially decaying terms, each multiplied by a facto…

hep-th2025★ 1 cited

Heisenberg-Euler and the Quantum Dilogarithm

Gerald V. Dunne

A dispersion integral representation of the Heisenberg-Euler QED effective lagrangian is derived, with Faddeev's quantum dilogarithm as a generalized Borel kernel. The nonperturbat…

hep-th2025★ 4 cited

Introductory Lectures on Resurgence: CERN Summer School 2024

Gerald V. Dunne

A set of four introductory lectures on Resurgent Asymptotics for Physics (``resurgence") at the CERN Summer School: Continuum Foundations of Lattice Gauge Theories, July 2024. Lect…

hep-th2025

from Resurgence at the Stokes Line

Griffen Adams, Ovidiu Costin, Gerald V. Dunne +2

In recent papers [1,2], a new method to cross the natural boundary has been proposed, and applied to Mordell-Borel integrals arising in the study of Chern-Simons theory, based on d…

hep-th2025★ 2 cited

Orientation Reversal and the Chern-Simons Natural Boundary

Griffen Adams, Ovidiu Costin, Gerald V. Dunne +2

We show that the fundamental property of preservation of relations, underlying resurgent analysis, provides a new perspective on crossing a natural boundary, an important general p…

hep-th2023

Going to the Other Side via the Resurgent Bridge

Ovidiu Costin, Gerald V. Dunne, Angus Gruen +1

Using resurgent analysis we offer a novel mathematical perspective on a curious bijection (duality) that has many potential applications ranging from the theory of vertex algebras…