activity
19992023
most citedFlows, coalescence and noise

186 citations · 216 across the 18 of their papers we have counts for

collaborators

22 papers

math.PR2023

Strong measurable continuous modifications of stochastic flows

Olivier Raimond, Georgii Riabov

This paper is devoted to the construction of stochastic flows of measurable mappings in a locally compact separable metric space (M, ). We propose a new construction that produc…

math.PR2023

Convergence to the uniform distribution of moderately self-interacting diffusions on compact Riemannian manifolds

Simon Holbach, Olivier Raimond

We consider a self-interacting diffusion on a smooth compact Riemannian manifold , described by the stochastic differential equation \[ dX_t = \sqrt{2} dW_t(X_t)- β(…

math.PR2020

An averaging principle for stochastic flows and convergence of non-symmetric Dirichlet forms

Florent Barret, Olivier Raimond

We study diffusion processes and stochastic flows which are time-changed random perturbations of a deterministic flow on a manifold. Using non-symmetric Dirichlet forms and their c…

math.PR2018★ 3 cited

Strongly vertex-reinforced jump process on a complete graph

Olivier Raimond, Tuan-Minh Nguyen

The aim of our work is to study vertex-reinforced jump processes with super-linear weight function , for some . On any complete graph , we prove that…

math.PR2015★ 3 cited

Vertex reinforced non-backtracking random walks: an example of path formation

Line C. Le Goff, Olivier Raimond

This article studies vertex reinforced random walks that are non-backtracking (denoted VRNBW), i.e. U-turns forbidden. With this last property and for a strong reinforcement, the e…

math.PR2013

Stochastic flows and an interface SDE on metric graphs

Hatem Hajri, Olivier Raimond

This paper consists in the study of a stochastic differential equation on a metric graph, called an interface SDE . To each edge of the graph is associated an indepe…