activity
20052026
most citedTunneling and Metastability of continuous time Markov chains

122 citations · 157 across the 8 of their papers we have counts for

collaborators

8 papers

math.PR2026

Convergence of the Condensing Symmetric Inclusion Process on the Torus in the Thermodynamical Limit to Coalescing Brownian Motions

Seonwoo Kim, Claudio Landim

We investigate the saturation regime of the condensing symmetric inclusion process on the discrete one-dimensional torus in the thermodynamical limit. In this regime, the total mas…

math.PR2026

Critical stationary fluctuations in reaction--diffusion processes

Luis Cardoso, Claudio Landim, Kenkichi Tsunoda

We study stationary fluctuations at criticality for a one-dimensional reaction--diffusion process combining symmetric simple exclusion dynamics with Glauber-type spin flips. The st…

math.PR2026

Dimension-decaying diffusion processes as the scaling limit of condensing zero-range processes

Johel Beltrán, Kyuhyeon Choi, Claudio Landim

In this article, we prove that, on the diffusive time scale, condensing zero-range processes converge to a dimension-decaying diffusion process on the simplex \[ Σ= \{(x_1,\dots,x_…

math.PR2025

Critical dynamical fluctuations in reaction-diffusion processes

Benoit Dagallier, Claudio Landim

We consider a one-dimensional microscopic reaction-diffusion process obtained as a superposition of a Glauber and a Kawasaki dynamics. The reaction term is tuned so that a dynamica…

math.PR2018★ 3 cited

From coalescing random walks on a torus to Kingman's coalescent

J. Beltrán, E. Chavez, C. Landim

Let , , be the discrete -dimensional torus with points. Place a particle at each site of and let them evolve as independent, neare…

math.PR2012★ 7 cited

Metastability for a non-reversible dynamics: the evolution of the condensate in totally asymmetric zero range processes

C. Landim

Let $\bb T_L = \bb Z/L \bb Z$ be the one-dimensional torus with points. For , let $g: \bb N\to \bb R_+$ be given by , , , . Con…