On the equivalence of two deformation schemes in quantum field theory
arXiv:1209.2547 · doi:10.1007/s11005-012-0599-9
Abstract
Two recent deformation schemes for quantum field theories on the two-dimensional Minkowski space, making use of deformed field operators and Longo-Witten endomorphisms, respectively, are shown to be equivalent.
14 pages, no figure. The final version is available under Open Access. CC-BY
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Cited by in corpus (9)
- Integrable QFT and Longo-Witten endomorphisms
- Construction of two-dimensional quantum field models through Longo-Witten endomorphisms
- Wedge-local fields in integrable models with bound states
- Algebraic conformal quantum field theory in perspective
- Quantum Mechanical Effects from Deformation Theory
- Self-Adjointness of Deformed Unbounded Operators
- Deformations of half-sided modular inclusions and non-local chiral field theories
- Wedge-local fields in integrable models with bound states II. Diagonal S-matrix
- Strict deformations of quantum field theory in de Sitter spacetime