activity
20232026
most citedAnomalous dissipation and Euler flows

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

collaborators

6 papers

math.AP2026

Onsager's Conjecture for Ideal Magnetohydrodynamics

Matteo Giardi, László Székelyhidi

For any we construct weak solutions of the ideal MHD equations with , which conserve neither the total energy nor the…

math.AP2026

Scalar anomalous dissipation and optimal regularity via iterated homogenization

Jan Burczak, László Székelyhidi, Bian Wu

For any we construct divergence free vector fields in and a sequence of diffusivities such that, for an arbitrary initial datum from a l…

math.AP2026

Convex Integration Solutions of Ideal MHD

Matteo Giardi, László Székelyhidi

For any , we construct weak solutions of the Ideal MHD Equations which do not conserve the total kinetic energy, the cross-helicity and lie in $C^γ(\math…

math.AP2026

Sobolev mappings of Euclidean space and product structure

Bruce Kleiner, Stefan Müller, László Székelyhidi +1

We consider bounded open connected sets and Sobolev maps , such that for almost every $x…

math.AP2024

Rigidity of Euclidean product structure: breakdown for low Sobolev exponents

Bruce Kleiner, Stefan Müller, László Székelyhidi +1

We develop a general toolbox to study solutions of differential inclusions for unbounded sets . A key notion is the concept that a subset of the s…

math.AP2023★ 2 cited

Anomalous dissipation and Euler flows

Jan Burczak, László Székelyhidi, Bian Wu

We show anomalous dissipation of scalars advected by weak solutions to the incompressible Euler equations with $C^{(\sfrac{1}{3})^-}$ regularity, for an arbitrary initial datum in…