Abstract:The isomorphism SU (4) O(6) is used to construct the form factors of the O(6) Gross-Neveu model as bound state form factors of the SU (4) chiral Gross-Neveu model. This technique is generalized and is then applied to use the O(6) as the starting point of the nesting procedure to obtain the O(N) form factors for general even N .
“…Integrable boundary conditions for the two-dimensional O(N ) nonlinear sigma model, both at the classical and quantum levels, are analyzed in [8]. Form factors for the O(2n) Gross-Neveu model are constructed in [9]. Form factors for the SU (N ) × SU (N ) Principal Chiral Field model are obtained in [10].…”
Section: Integrable Quantum Field Theoriesmentioning
This is an introduction to Quantum Integrability and Quantum Groups, a special issue collection of articles published in Journal of Physics A in memory of Petr P. Kulish. A list of Kulish's publications is included.
“…Integrable boundary conditions for the two-dimensional O(N ) nonlinear sigma model, both at the classical and quantum levels, are analyzed in [8]. Form factors for the O(2n) Gross-Neveu model are constructed in [9]. Form factors for the SU (N ) × SU (N ) Principal Chiral Field model are obtained in [10].…”
Section: Integrable Quantum Field Theoriesmentioning
This is an introduction to Quantum Integrability and Quantum Groups, a special issue collection of articles published in Journal of Physics A in memory of Petr P. Kulish. A list of Kulish's publications is included.
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