activity
20222026
most citedNon-Invertible T-duality at Any Radius via Non-Compact SymTFT

11 citations · 14 across the 5 of their papers we have counts for

collaborators

5 papers

hep-th2026

The state/defect correspondence

Adrien Arbalestrier, Elise Paznokas, Stathis Vitouladitis

We formulate a one-to-one correspondence between states and defects for higher-form gauge theories in arbitrary dimensions. The correspondence is not predicated on conformal invari…

hep-th2025

4d Maxwell on the Edge: Global Aspects of Boundary Conditions and Duality

Adrien Arbalestrier, Riccardo Argurio, Giovanni Galati +1

We revisit Maxwell theory in 4d with a boundary, with particular attention to the global properties of the boundary conditions, both in the free (topological) and interacting (conf…

hep-th2025★ 3 cited

Non-Invertible Symmetry of 4d Maxwell from Continuous Gaugings

Elise Paznokas

We describe the self-duality symmetries for 4d Maxwell theory at any value of the coupling via topological manipulations that include gauging continuous symmetries with flat co…

hep-th2024★ 11 cited

Non-Invertible T-duality at Any Radius via Non-Compact SymTFT

Riccardo Argurio, Andrés Collinucci, Giovanni Galati +2

We extend the construction of the T-duality symmetry for the 2d compact boson to arbitrary values of the radius by including topological manipulations such as gauging continuous sy…

math.HO2022

Knitting Knots & the Framing Anomaly

Nadav Drukker, Elise Paznokas, Dominik Schrimpel

We study the twisting fault emerging in circular knitting and its relation to the mathematical concepts of framing curves and the Gauss linking integral. We create three knitted ba…