activity
20242026
collaborators

7 papers

math.QA2026

Defects in skein theory and TQFT

Patrick Kinnear, Ingo Runkel

Given a 3-manifold with a network of line and point defects in its boundary, we define the skein module of this configuration, generalizing the well-studied case of 3-manifolds…

math.QA2025

Non-semisimple CFT/TFT correspondence I: General setup

Aaron Hofer, Ingo Runkel

We extend the TFT construction of CFT correlators of [arXiv:hep-th/0204148] to so-called finite logarithmic CFTs for which the algebraic input data is no longer semisimple but stil…

hep-th2025

Translation invariant defects as an extension of topological symmetries

Federico Ambrosino, Ingo Runkel, Gérard M. T. Watts

The modern way to understand symmetries of a quantum field theory is via its topological defects in various dimensions. In this contribution to the proceedings we focus on line def…

hep-th2025

Analytic results in conformal field theory

Philine van Vliet, Emilio Trevisani, Ingo Runkel +4

Since the 1980s, many exact results have been discovered in CFT, from critical exponents to correlation functions to complete solutions of certain models. In , there is a…

math.QA2025

Generalised Orbifolds and G-equivariantisation

Sebastian Heinrich, Julia Plavnik, Ingo Runkel +1

In a construction motivated by topological field theory, a so-called orbifold datum in a ribbon category allows one to define a new ribbon category $C_{\mathbb{A}}…

hep-th2025

Non-local charges from perturbed defects via SymTFT in 2d CFT

Federico Ambrosino, Ingo Runkel, Gérard M. T. Watts

We investigate non-local conserved charges in perturbed two-dimensional conformal field theories from the point of view of the 3d SymTFT of the unperturbed theory. In the SymTFT we…