A model describing a truncated operator H (truncated with respect to the number of particles) and acting in the direct sum of zero-, one-, and two-particle subspaces of fermionic Fock space over is investigated. The location of the essential spectrum of the model operator H is described by means of the spectrum of the Friedreich model . Moreover, for the resolvent of H, the Faddeev type system of integral equations is obtained
We present a method to locate the essential spectrum of a self-adjoint operator on the tensor produc...
Given the phenomenological success of the Nambu-Jona-Lasinio model in describing the meson physics i...
We consider a $2\times2$ operator matrix $A$ (so-called generalized Friedrichs model) associated wit...
We consider a model operator H associated with a system describing three particles in interaction, w...
We consider a model operator H associated with the system of three particles interacting via nonloca...
We study the spectrum of an operator matrix arising in the spectral analysis of the energy operator ...
The Faddeev-Volkov model is an Ising-type lattice model with positive Boltzmann weights where the sp...
From the four-particle Lippmann-Schwinger equation a set of equations of the Faddeev type with prope...
AbstractWe establish general theorems on locating the essential spectrum of a self-adjoint operator ...
We establish general theorems on locating the essential spectrum of a self-adjoint operator of the f...
The Faddeev technique is employed to address the problem of describing the influence of both particl...
In some important problems of mathematical physics, hydrodynamics, solid state physics, quantum fiel...
The Faddeev Random Phase Approximation (FRPA) is a Green’s function method which couples collective ...
For operators of energy H obtaining by a distortion of some very simple (what is known as "free...
The study deals with some limited seft-adjoint operators appearing in problems of quantum mechanics,...
We present a method to locate the essential spectrum of a self-adjoint operator on the tensor produc...
Given the phenomenological success of the Nambu-Jona-Lasinio model in describing the meson physics i...
We consider a $2\times2$ operator matrix $A$ (so-called generalized Friedrichs model) associated wit...
We consider a model operator H associated with a system describing three particles in interaction, w...
We consider a model operator H associated with the system of three particles interacting via nonloca...
We study the spectrum of an operator matrix arising in the spectral analysis of the energy operator ...
The Faddeev-Volkov model is an Ising-type lattice model with positive Boltzmann weights where the sp...
From the four-particle Lippmann-Schwinger equation a set of equations of the Faddeev type with prope...
AbstractWe establish general theorems on locating the essential spectrum of a self-adjoint operator ...
We establish general theorems on locating the essential spectrum of a self-adjoint operator of the f...
The Faddeev technique is employed to address the problem of describing the influence of both particl...
In some important problems of mathematical physics, hydrodynamics, solid state physics, quantum fiel...
The Faddeev Random Phase Approximation (FRPA) is a Green’s function method which couples collective ...
For operators of energy H obtaining by a distortion of some very simple (what is known as "free...
The study deals with some limited seft-adjoint operators appearing in problems of quantum mechanics,...
We present a method to locate the essential spectrum of a self-adjoint operator on the tensor produc...
Given the phenomenological success of the Nambu-Jona-Lasinio model in describing the meson physics i...
We consider a $2\times2$ operator matrix $A$ (so-called generalized Friedrichs model) associated wit...