16 citations · 19 across the 9 of their papers we have counts for
10 papers
Almost Lipschitz regularity for solutions of elliptic equations with discontinuous coefficients
Raffaella Giova, Antonio Giuseppe Grimaldi, Stefania Russo
We are interested in the local higher integrability of solutions to elliptic equations with linear growth of the form Under a Besov regularity on the…
Energy approximation for some double phase functionals
Menita Carozza, Filomena De Filippis, Raffaella Giova +1
In the present manuscript we give a structure condition that allows for energy approximation in the vectorial case and we provide two examples, enjoying such a condition.
Gradient regularity for a class of elliptic obstacle problems
Raffaella Giova, Antonio Giuseppe Grimaldi, Andrea Torricelli
We prove some regularity results for a priori bounded local minimizers of non-autonomous integral functionals of the form under the constraint…
Regularity results for solutions to a class of non-autonomous obstacle problems with sub-quadratic growth conditions
Andrea Gentile, Raffaella Giova
We establish some higher differentiability results for solution to non-autonomous obstacle problems of the form \begin{equation*} \min \left\{\int_Ωf\left(x, Dv(x)\right)dx\,:\, v\…
Regularity results for bounded solutions to obstacle problems with non-standard growth conditions
Andrea Gentile, Raffaella Giova, Andrea Torricelli
In this paper we consider a class of obstacle problems of the type %\begin{equation*} %\int_Ω\left<A(x, Du), D(φ-u)\right> \, \dx\ge0\qquad\forall %φ\in W^{1,q}(Ω) \quad {\mathrm{s…
Elliptic Equations With Degenerate weights
Anna Kh. Balci, Lars Diening, Raffaella Giova +1
We obtain new local Calderon-Zygmund estimates for elliptic equations with matrix-valued weights for linear as well as non-linear equations. We introduce a novel log-BMO condition…