A unified analysis of the disorder operators for ghosts, complex boson and fermion fields is presented. Matrix elements on the asymptotic states of these operators can be exactly computed by solving the Form Factor functional equations. The two-point correlation functions of the disorder operators depend only on the statistics and can be expressed in terms of a solution of a non-linear differential equation of Painleve' type
Inspired on a decomposition of the lattice Laplacian operator into massive terms (coming from the us...
We study the form factors of local operators of integrable QFT's between states with finite energy d...
AbstractWe extract the long-distance asymptotic behaviour of two-point correlation functions in mass...
The two-dimensional ghost systems with negative integral central charge received much attention in t...
When a quantum field theory possesses topological excitations in a phase with spontaneously broken s...
We review some recent results concerning the quantitative analysis of the universality classes of tw...
Abstract The spectral form factor is a powerful probe of quantum chaos that diagnoses the statistics...
The spectral form factor is a powerful probe of quantum chaos that diagnoses the statistics of energ...
Abstract. We study the higher-order correlation functions of covariant fami-lies of observables asso...
The first chapter of this thesis is devoted to the detailed explanation of the method just mentione...
Our research group will consider the study of the statistical mechanics properties, especially at eq...
SPhT-92-062; LPTHE-92-20International audienceUsing exact expressions for the Ising form factors, we...
A family of interacting local fields, generalizing disorder variables of the 2D Ising model, is cons...
A key goal of quantum chaos is to establish a relationship between widely observed universal spectra...
A systematic structure analysis of the correlation functions of statistical quantum optics is carrie...
Inspired on a decomposition of the lattice Laplacian operator into massive terms (coming from the us...
We study the form factors of local operators of integrable QFT's between states with finite energy d...
AbstractWe extract the long-distance asymptotic behaviour of two-point correlation functions in mass...
The two-dimensional ghost systems with negative integral central charge received much attention in t...
When a quantum field theory possesses topological excitations in a phase with spontaneously broken s...
We review some recent results concerning the quantitative analysis of the universality classes of tw...
Abstract The spectral form factor is a powerful probe of quantum chaos that diagnoses the statistics...
The spectral form factor is a powerful probe of quantum chaos that diagnoses the statistics of energ...
Abstract. We study the higher-order correlation functions of covariant fami-lies of observables asso...
The first chapter of this thesis is devoted to the detailed explanation of the method just mentione...
Our research group will consider the study of the statistical mechanics properties, especially at eq...
SPhT-92-062; LPTHE-92-20International audienceUsing exact expressions for the Ising form factors, we...
A family of interacting local fields, generalizing disorder variables of the 2D Ising model, is cons...
A key goal of quantum chaos is to establish a relationship between widely observed universal spectra...
A systematic structure analysis of the correlation functions of statistical quantum optics is carrie...
Inspired on a decomposition of the lattice Laplacian operator into massive terms (coming from the us...
We study the form factors of local operators of integrable QFT's between states with finite energy d...
AbstractWe extract the long-distance asymptotic behaviour of two-point correlation functions in mass...