Abstract We give an accurate asymptotic estimate for the gap of the generator of a particular interacting particle system The model we consider may be informally described as follows A certain number of charged particles moves on the segment L N according to a Markovian law If k Zis the charge at a site k L N one unitary charge positive or negative jumps to a neighboring site k at a rate which depends on the charge at site k and at site k The total charg
We consider a continuous gas in a d-dimensional rectangular box with a finite range, positive pair p...
Abstract. We consider a general Schrodinger operator L + V on a domain E Rd, and its associated pos...
In the thesis we investigate a model of a low-temperature and low-density lattice gas with particles...
We give an accurate asymptotic estimate for the gap of the generator of a particular interacting pa...
We give an accurate asymptotic estimate for the gap of the generator of a particular interacting par...
AbstractWe develop a general technique, based on a Bochner-type identity, to estimate spectral gaps ...
We develop a general technique, based on a Bochner-type identity, to estimate spectral gaps of a cla...
We consider a continuous gas in a d-dimensional rectangular box with a finite range, positive pair p...
28 pagesWe show a diffusive upper bound on the transition probability of a tagged particle in the sy...
We discuss a dynamical matrix model by which probability distribution is associated with Gaussian en...
Kondratiev Y, Lytvynov E, Röckner M. Equilibrium Kawasaki dynamics of continuous particle systems. I...
In this paper we analyze the convergence to equilibrium of Kawasaki dynamics for the Ising model in ...
The main results of my work contribute to the mathematical study of microscopic non-equilibrium syst...
Kondratiev Y, Kuna T, Ohlerich N. Spectral gap for Glauber type dynamics for a special class of pote...
A Kawasaki dynamics in continuum is a dynamics of an infinite system of interacting particles in Rd ...
We consider a continuous gas in a d-dimensional rectangular box with a finite range, positive pair p...
Abstract. We consider a general Schrodinger operator L + V on a domain E Rd, and its associated pos...
In the thesis we investigate a model of a low-temperature and low-density lattice gas with particles...
We give an accurate asymptotic estimate for the gap of the generator of a particular interacting pa...
We give an accurate asymptotic estimate for the gap of the generator of a particular interacting par...
AbstractWe develop a general technique, based on a Bochner-type identity, to estimate spectral gaps ...
We develop a general technique, based on a Bochner-type identity, to estimate spectral gaps of a cla...
We consider a continuous gas in a d-dimensional rectangular box with a finite range, positive pair p...
28 pagesWe show a diffusive upper bound on the transition probability of a tagged particle in the sy...
We discuss a dynamical matrix model by which probability distribution is associated with Gaussian en...
Kondratiev Y, Lytvynov E, Röckner M. Equilibrium Kawasaki dynamics of continuous particle systems. I...
In this paper we analyze the convergence to equilibrium of Kawasaki dynamics for the Ising model in ...
The main results of my work contribute to the mathematical study of microscopic non-equilibrium syst...
Kondratiev Y, Kuna T, Ohlerich N. Spectral gap for Glauber type dynamics for a special class of pote...
A Kawasaki dynamics in continuum is a dynamics of an infinite system of interacting particles in Rd ...
We consider a continuous gas in a d-dimensional rectangular box with a finite range, positive pair p...
Abstract. We consider a general Schrodinger operator L + V on a domain E Rd, and its associated pos...
In the thesis we investigate a model of a low-temperature and low-density lattice gas with particles...