We present a (1+1)-dimensional fermionic quantum field theory with nonlocal couplings between currents. This model describes an ensemble of spinless fermions interacting through forward, backward, and UMKLAPP scattering processes. We express the vacuum-to-vacuum functional in terms of a nontrivial fermionic determinant. Using path-integral methods, we find a bosonic representation for this determinant and an effective action depending on three scalar fields, of which two correspond to the physical collective excitations and one is an auxiliary field, which can be integrated out using an approximation technique.Facultad de Ciencias Exacta
We consider a fermionic determinant associated to a non covariant Quantum Field Theory used to descr...
In this thesis we derive a set of bosonization rules for the problem of a fermionic interacting syst...
We develop a unified approach to both infrared and ultraviolet asymptotics of the fermion Green func...
We extend a non-local and non-covariant version of the Thirring model in order to describe a many-bo...
We extend a non local and non covariant version of the Thirring model in order to describe a many-bo...
We apply a recently proposed path-integral approach to non-local bosonization to a Thirring-like sys...
We extend the path-integral approach to bosonization to the case in which the fermionic interaction ...
We apply a recently proposed path-integral approach to non-local bosonization to a Thirring-like sys...
We use path-integral methods to analyze the vacuum properties of a recently proposed extension of th...
We study, through path-integral methods, an extension of the massive Thirring model in which the int...
We extend a nonlocal and noncovariant version of the Thirring model in order to describe a many-body...
We extend a nonlocal and noncovariant version of the Thirring model in order to describe a many-body...
We consider one-dimensional (1D) interacting spinless fermions with a non-linear spectrum in a clean...
pre-printIn this work we reexamine the many-fermion problem in arbitrary dimensions. It is shown tha...
We discuss bosonization in three dimensions by establishing a connection between the massive Thirrin...
We consider a fermionic determinant associated to a non covariant Quantum Field Theory used to descr...
In this thesis we derive a set of bosonization rules for the problem of a fermionic interacting syst...
We develop a unified approach to both infrared and ultraviolet asymptotics of the fermion Green func...
We extend a non-local and non-covariant version of the Thirring model in order to describe a many-bo...
We extend a non local and non covariant version of the Thirring model in order to describe a many-bo...
We apply a recently proposed path-integral approach to non-local bosonization to a Thirring-like sys...
We extend the path-integral approach to bosonization to the case in which the fermionic interaction ...
We apply a recently proposed path-integral approach to non-local bosonization to a Thirring-like sys...
We use path-integral methods to analyze the vacuum properties of a recently proposed extension of th...
We study, through path-integral methods, an extension of the massive Thirring model in which the int...
We extend a nonlocal and noncovariant version of the Thirring model in order to describe a many-body...
We extend a nonlocal and noncovariant version of the Thirring model in order to describe a many-body...
We consider one-dimensional (1D) interacting spinless fermions with a non-linear spectrum in a clean...
pre-printIn this work we reexamine the many-fermion problem in arbitrary dimensions. It is shown tha...
We discuss bosonization in three dimensions by establishing a connection between the massive Thirrin...
We consider a fermionic determinant associated to a non covariant Quantum Field Theory used to descr...
In this thesis we derive a set of bosonization rules for the problem of a fermionic interacting syst...
We develop a unified approach to both infrared and ultraviolet asymptotics of the fermion Green func...