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mathematical, conceptual, and constructive problems in
local relativistic quantum physics (LQP).
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Quantization of Lorentzian free BV theories: factorization algebra vs algebraic quantum field theory
Marco Benini
,
Giorgio Musante
,
Alexander Schenkel
December 05, 2022
factorization algebras
,
algebraic quantum field theories
,
homological methods in gauge theory
,
globally hyperbolic Lorentzian manifolds
,
Green hyperbolic operators
open access link
Lett Math Phys 114, 36 (2024)
Strictification theorems for the homotopy time-slice axiom
Marco Benini
,
Victor Carmona
,
Alexander Schenkel
August 08, 2022
algebraic quantum field theory
,
Gauge theory
,
homotopical algebra
,
chain complexes
,
operads
,
localizations
open access link
Lett. Math. Phys. 113, 20 (2023)
Green hyperbolic complexes on Lorentzian manifolds
Marco Benini
,
Giorgio Musante
,
Alexander Schenkel
July 08, 2022
homological methods in gauge theory
,
globally hyperbolic Lorentzian manifolds
,
Green hyperbolic operators
,
dg-categories
open access link
doi:10.1007/s00220-023-04807-5
Quantization of derived cotangent stacks and gauge theory on directed graphs
Marco Benini
,
Jonathan P. Pridham
,
Alexander Schenkel
January 25, 2022
Derived algebraic geometry
,
derived cotangent stack
,
quotient stack
,
Deformation quantization
,
lattice gauge theory
open access link
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