We analyze those integrable statistical systems which originate from some relevant
perturbations of the minimal models of conformal field theories. When only massive …

We construct topological defects in two-dimensional classical lattice models and quantum
chains. The defects satisfy local commutation relations guaranteeing that the partition …

Michel Gaudin's book La fonction d'onde de Bethe is a uniquely influential masterpiece on
exactly solvable models of quantum mechanics and statistical physics. Available in English …

Physics Page 1 Communications in Commun. Math. Phys. 102, 537-547 (1986)
MsthΘITIStiCal Physics © Springer-Verlag 1986 Quantum R Matrix for the Generalized …

Anomalous finite-temperature transport has recently been observed in numerical studies of
various integrable models in one dimension; these models share the feature of being …

The paper is the expanded text of a report to the International Mathematical Congress in
Berkeley (1986). In it a new algebraic formalism connected with the quantum method of the …

Quantum spectral transform method recent developments Page 1 QUANTUM SPECTRAL
TRANSEORMMETHOD. RECENT DEVELOPMENTS. PPKulish and EKSklyanin Leningrad …

Quantum integrable models play important roles in a variety of fields such as quantum field
theory, condensed matter physics, and statistical physics. For decades, a number of …

The problem of calculating the eigenvalues of the transfer matrix for exactly solvable
quantum systems is considered. A new analytical method is proposed. The method is …

Finite-size scaling and transfer-matrix techniques are used to determine the conformal
anomaly and critical exponents of O (n) models on the square lattice. These calculations …