activity
20102023
most citedConservative interacting particles system with anomalous rate of ergodicity

4 citations · 13 across the 6 of their papers we have counts for

collaborators

6 papers

math-ph2023★ 1 cited

Dissipative dynamics for infinite lattice systems

Shreya Mehta, Boguslaw Zegarlinski

We study dissipative dynamics constructed by means of non-commutative Dirichlet forms for various lattice systems with multiparticle interactions associated to CCR algebras. We giv…

math-ph2013★ 2 cited

Markov semigroups with hypocoercive-type generator in Infinite Dimensions II: Applications

V. Kontis, M. Ottobre, B. Zegarlinski

In this paper we show several applications of the general theory developed in \cite{MV_I}, where we studied smoothing and ergodicity for infinite dimensional Markovian systems with…

math-ph2013★ 3 cited

Markov semigroups with hypocoercive-type generator in Infinite Dimensions: Ergodicity and Smoothing

V. Kontis, M. Ottobre, B. Zegarlinski

We start by considering infinite dimensional Markovian dynamics in R^m generated by operators of hypocoercive type and for such models we obtain short and long time pointwise estim…

math.PR2010★ 4 cited

Conservative interacting particles system with anomalous rate of ergodicity

Zdzislaw Brzeźniak, Franco Flandoli, Misha Neklyudov +1

We analyze certain conservative interacting particle system and establish ergodicity of the system for a family of invariant measures. Furthermore, we show that convergence rate to…

math.PR2010★ 3 cited

Ergodicity for infinite particle systems with locally conserved quantities

J. Inglis, M. Neklyudov, B. Zegarlinski

We analyse certain degenerate infinite dimensional sub-elliptic generators, and obtain estimates on the long-time behaviour of the corresponding Markov semigroups that describe a c…

math.PR2010

From U-bounds to isoperimetry with applications to H-type groups

J. Inglis, V. Kontis, B. Zegarlinski

In this paper we study applications of U-bounds to coercive and isoperimetric problems for probability measures on finite and infinite products of H-type groups.