Free field representation and form factors of the chiral Gross-Neveu model

Abstract

The free field representation of the Zamolodchikov-Faddeev algebra for the chiral Gross-Neveu model is analysed in detail, and used to construct an integral representation for form factors of the model.

References in corpus (4)

• Exact form factors of the SU(N) Gross-Neveu model and 1/N expansion
• On scaling fields in $Z_N$ Ising models
• Form factors of exponential fields for two-parametric family of integrable models
• Form factors of descendant operators: $A_{L-1}^{(1)}$ affine Toda theory

Cited by in corpus (5)

• S-matrix for strings on $\eta$-deformed AdS5 x S5
• HHL correlators, orbit averaging and form factors
• A study of integrable form factors in massless relativistic AdS_3
• Free field representation of the ZF algebra of the SU(N)xSU(N) PCF model
• A study of integrable form factors in massless relativistic $Ad{S}_2$