In this article we review recent developments in the one-dimensional Bethe ansatz solvable
multi-chain quantum models. The algebraic version of the Bethe ansatz (the quantum …

We consider the finite-temperature frequency and momentum-dependent two-point functions
of local operators in integrable quantum field theories. We focus on the case where the zero …

We investigate the boundary effects that arise when spin-1 2 impurities interact with the
edges of the antiferromagnetic spin-1 2 Heisenberg chain through spin exchange …

A bstract Using the analytic Bethe ansatz, we initiate a study of the scaling limit of the quasi-
periodic\({D} _3^{(2)}\) spin chain. Supported by a detailed symmetry analysis, we determine …

We consider two-loop anomalous dimensions for fermionic operators in the ABJM model
and the ABJ model. We find the appropriate Hamiltonian and show that it is consistent with a …

By a combination of analytical and numerical techniques, we analyze the continuum limit of
the integrable 3⊗ 3¯⊗ 3⊗ 3¯⋯ sl (2/1) superspin chain. We discover profoundly new …

We discuss the relationship between the phase diagram of the Q= 0 state Potts model, the
arboreal gas model, and the supersphere sigma model S0, 2= OSP (1/2)/OSP (0/2). We …

We study integrable boundary conditions for the supersymmetric tJ model of correlated
electrons which arise when combining static scattering potentials with dynamical impurities …

Integrable Kondo impurities in two cases of the one-dimensional tJ model are studied by
means of the boundary Z 2-graded quantum inverse scattering method. The boundary K …

We derive the integral operator form for the general rational solution of the Yang–Baxter
equation with sℓ (2| 1) symmetry. Considering the defining relations for the kernel of the R …