The massive phase of two--layer integrable systems is studied by means of RSOS restrictions of affine Toda theories. A general classification of all possible integrable perturbations of coupled minimal models is pursued by an analysis of the (extended) Dynkin diagrams. The models considered in most detail are coupled minimal models which interpolate between magnetically coupled Ising models and Heisenberg spin-ladders along the $c<1$ discrete series
Abstract Integrability of the system of PDE for dependence on coupling parameters of the (tree-lev...
Esta dissertação de mestrado consiste de uma revisão sobre teorias quânticas de campos integráveis e...
We approach the study of non--integrable models of two--dimensional quantum field theory as perturba...
The massive phase of two-layer integrable systems is studied by means of RSOS restrictions of affine...
Recently, Zamolodchikov has shown that certain minimal conformal field theories preserve their integ...
We analyze the evolution of the effective potential and the particle spectrum of two-parameter famil...
Off-critical conservation laws of a class of irrational conformal models are examined. It has been c...
Several problems in two-dimensional field theory are investigated. The concepts of classical and qua...
Conformal blocks are the central ingredient of bootstrap programme to constructing d-dimensional con...
Two different kinds of interactions between a ${Z}_{n}$-parafermionic and a Liouville field theory a...
The study of the scaling limit of two-dimensional models of statistical mechanics within the framewo...
This thesis presents studies in strongly coupled Renormalization Group (RG) flows. In the first part...
The following article reviews minimal models in conformal field theory (CFT). A two-dimensional CFT ...
We describe a general way of constructing integrable defect theories as perturbations of conformal f...
Integrable boundary conditions are constructed for the critical A{D{E lat-tice models of statistical...
Abstract Integrability of the system of PDE for dependence on coupling parameters of the (tree-lev...
Esta dissertação de mestrado consiste de uma revisão sobre teorias quânticas de campos integráveis e...
We approach the study of non--integrable models of two--dimensional quantum field theory as perturba...
The massive phase of two-layer integrable systems is studied by means of RSOS restrictions of affine...
Recently, Zamolodchikov has shown that certain minimal conformal field theories preserve their integ...
We analyze the evolution of the effective potential and the particle spectrum of two-parameter famil...
Off-critical conservation laws of a class of irrational conformal models are examined. It has been c...
Several problems in two-dimensional field theory are investigated. The concepts of classical and qua...
Conformal blocks are the central ingredient of bootstrap programme to constructing d-dimensional con...
Two different kinds of interactions between a ${Z}_{n}$-parafermionic and a Liouville field theory a...
The study of the scaling limit of two-dimensional models of statistical mechanics within the framewo...
This thesis presents studies in strongly coupled Renormalization Group (RG) flows. In the first part...
The following article reviews minimal models in conformal field theory (CFT). A two-dimensional CFT ...
We describe a general way of constructing integrable defect theories as perturbations of conformal f...
Integrable boundary conditions are constructed for the critical A{D{E lat-tice models of statistical...
Abstract Integrability of the system of PDE for dependence on coupling parameters of the (tree-lev...
Esta dissertação de mestrado consiste de uma revisão sobre teorias quânticas de campos integráveis e...
We approach the study of non--integrable models of two--dimensional quantum field theory as perturba...