algebraic quantum field theory (perturbative, on curved spacetimes, homotopical)
quantum mechanical system, quantum probability
interacting field quantization
A procedure for producing (Lagrangians for) topological quantum field theories from non-topological but supersymmetric QFTs.
Topological twists of the type II superstring are the A-model, B-model and half-twisted model versions of the topological string.
For the topological twist of D=4 super Yang-Mills theory see at topologically twisted D=4 super Yang-Mills theory.
A topological twist of D=3 N=4 super Yang-Mills theory is Rozansky-Witten theory.
The influential idea goes back to
Mathematical formalization and classification is discussed in
Kevin Costello, Notes on supersymmetric and holomorphic field theories in dimension 2 and 4, talk at Geometric and Algebraic Structures in Mathematics, Stony Brook (2011) [arXiv:1111.4234]
Chris Elliott, Pavel Safronov, Topological twists of supersymmetric observables (arXiv:1805.10806)
Richard Eager, Ingmar Saberi, Johannes Walcher, Nilpotence varieties (arXiv:1807.03766)
For more see the references at topologically twisted D=4 super Yang-Mills theory.
On conformal twists of super-conformal field theories:
On a general approach to twisting D=4 N=2 theories based on the notion of transfer of structure group, and proposals for twisting non-Lagrangian theories (such as theories of Class S):
Last revised on November 29, 2024 at 18:58:32. See the history of this page for a list of all contributions to it.