activity
20022024
most citedNon-equilibrium stochastic dynamics in continuum: The free case

9 citations · 20 across the 9 of their papers we have counts for

collaborators

9 papers

math-ph2024

Finite difference calculus in the continuum

Dmitri Finkelshtein, Yuri Kondratiev, Eugene Lytvynov +1

The paper describes known and new results about finite difference calculus on configuration spaces. We describe finite difference geometry on configuration spaces, connect finite d…

math-ph2023

Analysis on the cone of discrete Radon measures

Dmitri Finkelshtein, Yuri Kondratiev, Peter Kuchling +2

We study analysis on the cone of discrete Radon measures over a locally compact Polish space . We discuss probability measures on the cone and the corresponding correlation meas…

math.PR2014★ 1 cited

Laplace operators in gamma analysis

D. Hagedorn, Y. Kondratiev, E. Lytvynov +1

Let denote the cone of discrete Radon measures on . The gamma measure is the probability measure on whic…

math-ph2007★ 4 cited

On two-component contact model in continuum with one independent component

D. O. Filonenko, D. L. Finkelshtein, Yu. G. Kondratiev

Properties of a contact process in continuum for a system of two type particles one type of which is independent are considered. We study dynamics of the first and second order cor…

math.PR2007★ 9 cited

Non-equilibrium stochastic dynamics in continuum: The free case

Y. Kondratiev, E. Lytvynov, M. Röckner

We study the problem of identification of a proper state-space for the stochastic dynamics of free particles in continuum, with their possible birth and death. In this dynamics, th…

math.PR2005

Equilibrium Kawasaki dynamics of continuous particle systems

Yu. G. Kondratiev, E. Lytvynov, M. Röckner

We construct a new equilibrium dynamics of infinite particle systems in a Riemannian manifold . This dynamics is an analog of the Kawasaki dynamics of lattice spin systems. The…