2.9k citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- Center for Integrated Quantum Science and TechnologyDE303 papers
- Centre National de la Recherche ScientifiqueFR82 papers
- Deutsches Zentrum für Luft- und Raumfahrt e. V. (DLR)DE71 papers
- Technische Hochschule UlmDE65 papers
- Helmholtz-Institute UlmDE64 papers
- Imperial College LondonGB58 papers
- Hebrew University of JerusalemIL52 papers
- Leibniz University HannoverDE51 papers
- University of StuttgartDE45 papers
- Texas A&M UniversityUS41 papers
- Universität InnsbruckAT40 papers
- Technical University of MunichDE37 papers
5 papers · 2 filters
Kinetic maximal -regularity with temporal weights and application to quasilinear kinetic diffusion equations
Lukas Niebel, Rico Zacher
We introduce the concept of kinetic maximal -regularity with temporal weights and prove that this property is satisfied for the (fractional) Kolmogorov equation. We show that…
On the vanishing viscosity limit for 2D incompressible flows with unbounded vorticity
Helena J. Nussenzveig Lopes, Christian Seis, Emil Wiedemann
We show strong convergence of the vorticities in the vanishing viscosity limit for the incompressible Navier-Stokes equations on the two-dimensional torus, assuming only that the i…
Kinetic maximal -regularity for the (fractional) Kolmogorov equation
Lukas Niebel, Rico Zacher
We introduce the notion of kinetic maximal -regularity with temporal weights for the (fractional) Kolmogorov equation. In particular, we determine the function spaces for the…
The Willmore Flow of Tori of Revolution
Anna Dall'Acqua, Marius Müller, Reiner Schätzle +1
We study long-time existence and asymptotic behavior for the -gradient flow of the Willmore energy, under the condition that the initial datum is a torus of revolution. We sho…
Elastic flow of networks: short-time existence result
Anna Dall'Acqua, Chun-Chi Lin, Paola Pozzi
In this paper we study the -gradient flow of the penalized elastic energy on networks of -curves in for . Each curve is fixed at one end-point and at the…