activity
20122024
most citedHilbert space hypocoercivity for the Langevin dynamics revisited

15 citations · 29 across the 7 of their papers we have counts for

collaborators

7 papers

math.PR2024

Mosco convergence of gradient forms with non-convex potentials II

Martin Grothaus, Simon Wittmann

This article provides a scaling limit for a family of skew interacting Brownian motions in the context of mesoscopic interface models. Let , $y_1,\dots,y_M\in\mathbb…

math.PR2023

Singular Degenerate SDEs: Well-Posedness and Exponential Ergodicity

Panpan Ren, Martin Grothaus, Feng-Yu Wang

The well-posedness and exponential ergodicity are proved for stochastic Hamiltonian systems containing a singular drift term which is locally integrable in the component with noise…

math.FA201615 cited

Hilbert space hypocoercivity for the Langevin dynamics revisited

Martin Grothaus, Patrik Stilgenbauer

We provide a complete elaboration of the -Hilbert space hypocoercivity theorem for the degenerate Langevin dynamics via studying the longtime behavior of the strongly continuo…

math.PR20153 cited

Construction and analysis of sticky reflected diffusions

Martin Grothaus, Robert Voßhall

We give a Dirichlet form approach for the construction of distorted Brownian motion in a bounded domain of , , with boundary , where the behavior at…

math.PR2014

Construction and analysis of a sticky reflected distorted Brownian motion

Torben Fattler, Martin Grothaus, Robert Voßhall

We give a Dirichlet form approach for the construction of a distorted Brownian motion in , , where the behavior on the boundary is determined by th…

math.PR201211 cited

Geometry, mixing properties and hypocoercivity of a degenerate diffusion arising in technical textile industry

Martin Grothaus, Axel Klar, Johannes Maringer +1

We study a stochastic equation modeling the lay-down of fibers in the production process of nonwovens. The equation can be formulated as some manifold-valued Stratonovich stochasti…