Leah Schatzler

collaborators

3 papers

math.AP2025

Carleson-type removability for $p$ -parabolic equations

MichaÅ Borowski, Theo Elenius, Leah SchÃ¤tzler +1

We characterize removable sets for HÃ¶lder continuous solutions to degenerate parabolic equations of $p$ -growth. A sufficient and necessary condition for a set to be removable is g…

math.AP2025

Global higher integrability for systems with $p$ -growth structure in noncylindrical domains

Kristian Moring, Christoph Scheven, Leah SchÃ¤tzler

We consider the Cauchy-Dirichlet problem to systems with $p$ -growth structure with $1 < p < \infty$ , whose prototype is \begin{equation*} \partial_t u- \operatorname{div} \big( |Du…

math.AP2025

Global higher integrability and Hardy inequalities for double-phase functionals under a capacity density condition

Fabian BÃ¤uerlein, Samuele RiccÃ², Leah SchÃ¤tzler

We prove global higher integrability for functionals of double-phase type under a uniform local capacity density condition on the complement of the considered domain $Î©\subset \ma…

Carleson-type removability for p-parabolic equations

Global higher integrability for systems with p-growth structure in noncylindrical domains

Global higher integrability and Hardy inequalities for double-phase functionals under a capacity density condition

Carleson-type removability for $p$ -parabolic equations

Global higher integrability for systems with $p$ -growth structure in noncylindrical domains