Menita Carozza

Regularity of minimizers of autonomous convex variational integrals

We establish local higher integrability and differentiability results for minimizers of variational integrals

Higher differentiability of minimizers of convex variational integrals

\mathfrak{F}(v,\Omega) = \int_{\Omega} /! F(Dv(x)) \, dx

Regularity for p-harmonic equations with right-hand side in Orlicz–Zygmund classes

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PARTIAL REGULARITY FOR ANISOTROPIC FUNCTIONALS OF HIGHER ORDER

W^{1,p}

Regularity results for an optimal design problem with a volume constraint

--Sobolev mappings

Vector valued minimizers of anisotropic functionals: fractional differentiability and estimate for the singular set

u \colon \Omega \subset {\mathbb R}^n \to {\mathbb R}^N

Regularity results via duality for minimizers of degenerate functionals

satisfying a Dirichlet boundary condition. The integrands

On the validity of the Euler-Lagrange system

F