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From the 2 of 9 linked papers with an AI index.

activity
20242026
collaborators

9 papers

math-ph2026

An equivalence theorem for algebraic and functorial QFT

Severin Bunk, James MacManus, Alexander Schenkel

The paper introduces a flexible notion of Lorentzian bordisms to define functorial quantum field theories and proves an equivalence between these theories and algebraic quantum fie…

hep-th2026

Computational homological methods for integrable field theories

Marco Benini, Ryan A. Cullinan, Alexander Schenkel +1

The paper develops explicit computational tools using homotopy transfer of cyclic L∞‑algebras to construct 2‑dimensional integrable field theories from 4‑dimensional semi‑holomorph…

math-ph2026

Derived algebraic geometry of 2d lattice Yang-Mills theory

Marco Benini, Tomás Fernández, Alexander Schenkel

A derived algebraic geometric study of classical -Yang-Mills theory on the -dimensional square lattice is presented. The derived critical locus of…

math-ph2026

Prefactorization algebras of superselection sectors

Marco Benini, Victor Carmona, Alexander Schenkel

This paper revisits the theory of superselection sectors in algebraic quantum field theory from the modern perspective of prefactorization algebras. Under the standard assumptions…

hep-th2026

On the structure of higher-dimensional integrable field theories

Marco Benini, Ryan A. Cullinan, Alexander Schenkel +1

We propose a general framework for integrable field theories in arbitrary spacetime dimension which is based on -term -algebras. Specifically, we introduce cycli…

math.QA2026

Shifted Poisson structures on higher Chevalley-Eilenberg algebras

Cameron Kemp, Robert Laugwitz, Alexander Schenkel

This paper develops a graphical calculus to determine the -shifted Poisson structures on finitely generated semi-free commutative differential graded algebras. When applied to t…