When a quantum field theory possesses topological excitations in a phase with spontaneously broken symmetry, these are created by operators which are non-local with respect to the order parameter. Due to non-locality, such disorder operators have non-trivial correlation functions even in free massive theories. In two dimensions, these correlators can be expressed exactly in terms of solutions of non-linear differential equations. The correlation functions of the one-parameter family of non-local operators in the free charged bosonic and fermionic models are the inverse of each other. We point out a simple derivation of this correspondence within the form factor approac
Descrevemos as propriedades dos chamados operadores desordem ou de criacao de excitacoes topologicas...
We review some recent results concerning the quantitative analysis of the universality classes of tw...
We study bosonization ambiguities in two dimensional quantum eletrodynamics in the presence and in t...
When a quantum field theory possesses topological excitations in a phase with spontaneously broken s...
The two-dimensional ghost systems with negative integral central charge received much attention in t...
A unified analysis of the disorder operators for ghosts, complex boson and fermion fields is present...
The dynamical correlations of nonlocal operators in general quadratic open fermion systems is still ...
We analyze the formation of fermionic condensates in two dimensional quantum chromodynamics for matt...
We study the model of (2 + 1)-dimensional relativistic fermions in a random non-Abelian gauge potent...
A free lattice fermion field theory in 1+1 dimensions can be interpreted as SOS-type model, whose sp...
Although free-fermion systems are considered exactly solvable, they generically do not admit closed ...
We present a new application of affine Lie algebras to massive quantum field theory in 2 dimensions,...
We give a descriptive review of the Fermionic basis approach to the theory of correlation functions ...
We investigate how information spreads in three paradigmatic one-dimensional models with spatial dis...
AbstractUsing the C⁎ algebraic scattering approach to study quasifree fermionic systems out of equil...
Descrevemos as propriedades dos chamados operadores desordem ou de criacao de excitacoes topologicas...
We review some recent results concerning the quantitative analysis of the universality classes of tw...
We study bosonization ambiguities in two dimensional quantum eletrodynamics in the presence and in t...
When a quantum field theory possesses topological excitations in a phase with spontaneously broken s...
The two-dimensional ghost systems with negative integral central charge received much attention in t...
A unified analysis of the disorder operators for ghosts, complex boson and fermion fields is present...
The dynamical correlations of nonlocal operators in general quadratic open fermion systems is still ...
We analyze the formation of fermionic condensates in two dimensional quantum chromodynamics for matt...
We study the model of (2 + 1)-dimensional relativistic fermions in a random non-Abelian gauge potent...
A free lattice fermion field theory in 1+1 dimensions can be interpreted as SOS-type model, whose sp...
Although free-fermion systems are considered exactly solvable, they generically do not admit closed ...
We present a new application of affine Lie algebras to massive quantum field theory in 2 dimensions,...
We give a descriptive review of the Fermionic basis approach to the theory of correlation functions ...
We investigate how information spreads in three paradigmatic one-dimensional models with spatial dis...
AbstractUsing the C⁎ algebraic scattering approach to study quasifree fermionic systems out of equil...
Descrevemos as propriedades dos chamados operadores desordem ou de criacao de excitacoes topologicas...
We review some recent results concerning the quantitative analysis of the universality classes of tw...
We study bosonization ambiguities in two dimensional quantum eletrodynamics in the presence and in t...