7–11 Sept 2026
Humboldt Universität zu Berlin
Europe/Berlin timezone

Lipschitz regularity of almost-minimizers in one-phase problems with generalized Orlicz growth

8 Sept 2026, 14:30
30m
DOR24/Floor 2-Room 205 - Lecture Hall (HU (Hegelplatz))

DOR24/Floor 2-Room 205 - Lecture Hall

HU (Hegelplatz)

HU Berlin Dorotheenstrasse 24 (Hegelplatz) 10117 Berlin
80
Show room on map
Domain Walls and Patterns in Local and Non-local Geometric Variational Problems Domain Walls and Patterns in Local and Non-local Geometric Variational Problems

Speaker

Chiara Leone (University of Naples Federico II)

Description

Optimal local Lipschitz regularity for scalar almost minimizers of Alt-Caffarelli-type functionals
$$ \mathcal{F}({v}; \Omega) = \int_\Omega \varphi(x,\left|\nabla v(x) \right|)+ \lambda \chi_{\{{v}>0\}} (x) \,dx, $$ with growth function $\varphi$ a generalized Orlicz function, is established.
The results presented in this talk have been obtained in collaboration with Giovanni Scilla (Napoli), Francesco Solombrino (Lecce), and Anna Verde (Napoli).

Author

Chiara Leone (University of Naples Federico II)

Co-authors

Prof. Giovanni Scilla (University of Naples Federico II) Prof. Francesco Solombrino (University of Salento) Prof. Anna Verde (University of Naples Federico II)

Presentation materials

There are no materials yet.