4 citations · 9 across the 8 of their papers we have counts for
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math.PR2018
On the Poisson boundary of the relativistic Brownian motion
Jürgen Angst, Camille Tardif
In this paper, we determine the Poisson boundary of the relativistic Brownian motion in two classes of Lorentzian manifolds, namely model manifolds of constant scalar curvature and…
math.PR2018
Anomalous diffusion for multi-dimensional critical Kinetic Fokker-Planck equations
Nicolas Fournier, Camille Tardif
We consider a particle moving in dimensions, its velocity being a reversible diffusion process, with identity diffusion coefficient, of which the invariant measure behave…
math.PR2018★ 4 cited
One dimensional critical Kinetic Fokker-Planck equations, Bessel and stable processes
Nicolas Fournier, Camille Tardif
We consider a particle moving in one dimension, its velocity being a reversible diffusion process, with constant diffusion coefficient, of which the invariant measure behaves like…