activity
20122024
most citedHypercyclic operators on countably dimensional spaces

2 citations · 2 across the 5 of their papers we have counts for

collaborators

7 papers

math.AP2024

Non-uniqueness of Leray--Hopf solutions for the fractional Navier--Stokes equations perturbed by transport noise

Theresa Lange, Marco Rehmeier, Andre Schenke

For the fractional Navier--Stokes equations perturbed by transport noise, we prove the existence of infinitely many Hölder continuous analytically weak, probabilistically stro…

math.PR2023

Local Nonuniqueness for Stochastic Transport Equations with Deterministic Drift

Stefano Modena, Andre Schenke

We study well-posedness for the stochastic transport equation with transport noise, as introduced by Flandoli, Gubinelli and Priola. We consider periodic solutions in $ρ\in L^{\inf…

math.PR2021

Nonuniqueness in law for stochastic hypodissipative Navier-Stokes equations

Marco Rehmeier, Andre Schenke

We study the incompressible hypodissipative Navier-Stokes equations with dissipation exponent on the three-dimensional torus perturbed by an additive Wiener no…

math.AP2020

The Stochastic Tamed MHD Equations -- Existence, Uniqueness and Invariant Measures

Andre Schenke

We study the tamed magnetohydrodynamics equations, introduced recently in a paper by the author, perturbed by multiplicative Wiener noise of transport type on the whole space $\mat…

math.AP2020

The Tamed MHD Equations

Andre Schenke

We study a regularised version of the magnetohydrodynamics (MHD) equations, the tamed MHD (TMHD) equations. They are a model for the flow of electrically conducting fluids through…

math.PR2019

Random attractors for locally monotone stochastic partial differential equations

Benjamin Gess, Wei Liu, Andre Schenke

We prove the existence of random dynamical systems and random attractors for a large class of locally monotone stochastic partial differential equations perturbed by additive Lévy…