K. Moring

activity

20192026

most citedContinuity up to the boundary for obstacle problems to porous medium type equations

1 citations · 2 across the 14 of their papers we have counts for

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Showing 2026 · math.APShow all

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math.AP2026

Calderón-Zygmund estimates for parabolic systems with $p$ -growth and non-divergence data

Pêdra Andrade, Kristian Moring

We obtain Calderón--Zygmund estimates for weak solutions to nonlinear parabolic systems with polynomial $p$ -growth and the right-hand side in non-divergence form. Our approach does…

math.AP2026

Calderón-Zygmund estimates for parabolic $p$ -Laplacian systems with non-divergence form right-hand sides

Pêdra Andrade, Verena Bögelein, Frank Duzaar +1

We establish local Calderón-Zygmund type estimates for weak solutions to nonlinear parabolic systems with $p$ -growth and VMO coefficients. In particular, we prove that if the right…

math.AP2026

Sharp gradient integrability for $(s, p)$ -Poisson type equations

Verena Bögelein, Frank Duzaar, Naian Liao +1

We prove local $W^{1, q}$ -regularity for weak solutions to fractional $p$ -Laplacian type equations with right-hand side $f \in L_{loc}^{r} (Ω)$ . Assuming $p > 1$ , $s \in (0, 1)$ , an…

Calderón-Zygmund estimates for parabolic systems with p-growth and non-divergence data

Calderón-Zygmund estimates for parabolic p-Laplacian systems with non-divergence form right-hand sides

Sharp gradient integrability for (s,p)-Poisson type equations

Calderón-Zygmund estimates for parabolic systems with $p$ -growth and non-divergence data

Calderón-Zygmund estimates for parabolic $p$ -Laplacian systems with non-divergence form right-hand sides

Sharp gradient integrability for $(s, p)$ -Poisson type equations