activity
20162025
most citedOne-dimensional reflected rough differential equations

4 citations · 5 across the 8 of their papers we have counts for

collaborators
Showing 2019Show all

6 papers · 1 filter

math.AP2019

Generalized solutions to models of inviscid fluids

Dominic Breit, Eduard Feireisl, Martina Hofmanova

We discuss several approaches to generalized solutions of problems describing the motion of inviscid fluids. We propose a new concept of dissipative solution to the compressible Eu…

math.AP2019

Space-time approximation of stochastic -Laplace systems

Dominic Breit, Martina Hofmanova, Sebastien Loisel

We consider systems of stochastic evolutionary equations of the -Laplace type. We establish convergence rates for a finite-element based space-time approximation, where the erro…

math.AP2019

Dissipative solutions and semiflow selection for the complete Euler system

Dominic Breit, Eduard Feireisl, Martina Hofmanova

To circumvent the ill-posedness issues present in various models of continuum fluid mechanics, we present a dynamical systems approach aiming at selection of physically relevant so…

math.PR2019

Existence of martingale solutions and large-time behavior for a stochastic mean curvature flow of graphs

Nils Dabrock, Martina Hofmanová, Matthias Röger

We are concerned with a stochastic mean curvature flow of graphs over a periodic domain of any space dimension. We establish existence of martingale solutions which are strong in t…

math.PR2019

On a rough perturbation of the Navier-Stokes system and its vorticity formulation

Martina Hofmanova, James-Michael Leahy, Torstein Nilssen

We introduce a rough perturbation of the Navier-Stokes system and justify its physical relevance from balance of momentum and conservation of circulation in the inviscid limit. We…

math.AP2019

Solution semiflow to the isentropic Euler system

Dominic Breit, Eduard Feireisl, Martina Hofmanova

It is nowadays well understood that the multidimensional isentropic Euler system is desperately ill--posed. Even certain smooth initial data give rise to infinitely many solutions…