activity
20242026
collaborators

11 papers

math.AP2026

Inviscid Incompressible Limit for Degenerate Compressible Navier-Stokes Equations on Expanding Domains

Tong Tang, Emil Wiedemann, Lu Zhu

We simultaneously investigate the inviscid and Low Mach number limits on expanding domains for the degenerate compressible Navier-Stokes equations, whose viscosity depends on…

math.AP2026

On the equivalence of generalized solution concepts for systems of hyperbolic conservations laws in fluid dynamics

Thomas Eiter, Robert Lasarzik, Emil Wiedemann

We investigate the relation between several generalized solution concepts for nonlinear PDE systems from fluid dynamics. More precisely, we study measure-valued solutions, dissipat…

math.AP2026

Weak-Strong Uniqueness for a Rigid Body Immersed in an Inviscid Compressible Fluid

Qianfeng Li, Emil Wiedemann

We consider the coupled motion of a free rigid body immersed in an inviscid compressible isentropic fluid. By means of a vanishing viscosity limit, we obtain the local-in-time exis…

math.AP2026

Maximal turbulence as a selection criterion for measure-valued solutions

Christian Klingenberg, Simon Markfelder, Emil Wiedemann

The quest for a good solution concept for the partial differential equations (PDEs) arising in mathematical fluid dynamics is an outstanding open problem. An important notion of so…

math.AP2026

The Nonlocal-to-Local Limit for the Inviscid Leray-α Equations

Jule Schindler, Emil Wiedemann

We consider the inviscid Leray- equations - an inviscid nonlocal regularisation of the Euler equations. In the first part, we prove the convergence of strong solutions of the L…

math.AP2025

2D Navier-Stokes with Navier Slip: Strong Vorticity Convergence and Strong Solutions for Unbounded Vorticity

Josef Demmel, Emil Wiedemann

We analyze the two-dimensional incompressible Navier-Stokes equations on a smooth, bounded domain with Navier boundary conditions. Starting from an initial vorticity in with…