Asymptotic factorization of n-particle \( \mathrm{SU} (N) \) form factors
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Publication:2044864
DOI10.1007/JHEP06(2021)032zbMath1466.81049arXiv2104.00067WikidataQ114233516 ScholiaQ114233516MaRDI QIDQ2044864
Hrachya M. Babujian, Angela Foerster, Michael Karowski
Publication date: 10 August 2021
Published in: Journal of High Energy Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2104.00067
Model quantum field theories (81T10) Groups and algebras in quantum theory and relations with integrable systems (81R12)
Cites Work
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- Form factors for integrable Lagrangian field theories, the sinh-Gordon model
- Structure functions of the 2d \(O(n)\) nonlinear sigma models
- Exact form factors in integrable quantum field theories: the scaling \(Z(N)\)-Ising model
- Quantum inverse problem method. I
- Free field representation for massive integrable models
- Form-factors of exponential fields in the affine \(A^{(1)}_{N-1}\) Toda model
- Exact form factors in integrable quantum field theories: The sine-Gordon model
- Exact form factors of the \(SU(N)\) Gross-Neveu model and 1/N expansion
- Construction and clustering properties of the 2d nonlinear \(\sigma\)-model form factors: \(\text{O}(3)\), \(\text{O}(4)\), large \(n\) examples
- O(N)-matrix difference equations and a nested Bethe ansatz
- TOWARDS THE CONSTRUCTION OF WIGHTMAN FUNCTIONS OF INTEGRABLE QUANTUM FIELD THEORIES
- The nestedSU(N) off-shell Bethe ansatz and exact form factors
- Form Factors of Exponential Fields in the Sine–Gordon Model
- Matrix difference equations and a nested Bethe ansatz
- Angular quantization and form factors in massive integrable models
- Form factors of soliton-creating operators in the sine-Gordon model
- Exact form factors in integrable quantum field theories: The sine-Gordon model. II
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