4 citations · 8 across the 8 of their papers we have counts for
9 papers
Local Boundedness of Local Minimizers for a Class of Nonlinear Elliptic Systems with General Growth
Elvira Mascolo, Antonella Nastasi, Cintia Pacchiano Camacho
In this paper, we prove the local boundedness of solutions to systems of partial differential equations in divergence form. More specifically, we consider systems that include the…
Partial regularity for Double Phase obstacle problems
Filomena De Filippis, Antonella Nastasi, Cintia Pacchiano Camacho
We investigate partial regularity for vector valued local minimizers of double phase functionals, under vectorial obstacle type constraints satisfying appropriate topological prope…
Boundary regularity for quasiminima of double-phase problems on metric spaces
Antonella Nastasi, Cintia Pacchiano Camacho
We give a sufficient condition for Hölder continuity at a boundary point for quasiminima of double-phase functionals of -Laplace type, in the setting of metric measure spaces…
Unified a-priori estimates for minimizers under growth and exponential growth
Paolo Marcellini, Antonella Nastasi, Cintia Pacchiano Camacho
We propose some general growth conditions on the function , including the so-called natural growth, or polynomial, or growth conditions, or even expo…
Neumann -Laplacian problems with a reaction term on metric spaces
Antonella Nastasi
We use a variational approach to study existence and regularity of solutions for a Neumann -Laplacian problem with a reaction term on metric spaces equipped with a doubling meas…
Regularity results for quasiminima of a class of double phase problems
Antonella Nastasi, Cintia Pacchiano Camacho
We prove boundedness, Hölder continuity, Harnack inequality results for local quasiminima to elliptic double phase problems of -Laplace type in the general context of metric mea…
Gradient higher integrability for double phase problems on metric measure spaces
Juha Kinnunen, Antonella Nastasi, Cintia Pacchiano Camacho
We study local and global higher integrability properties for quasiminimizers of a class of double-phase integrals characterized by nonstandard growth conditions. We work purely on…
Higher integrability and stability of -quasiminimizers
Antonella Nastasi, Cintia Pacchiano Camacho
Using purely variational methods, we prove local and global higher integrability results for upper gradients of quasiminimizers of a -Dirichlet integral with fixed boundary…
Regularity properties for quasiminimizers of a -Dirichlet integral
Antonella Nastasi, Cintia Pacchiano Camacho
Using a variational approach we study interior regularity for quasiminimizers of a -Dirichlet integral, as well as regularity results up to the boundary, in the setting of a…