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20112023
most citedExistence and uniqueness of solutions to some anisotropic elliptic equations with a singular convection term

2 citations · 4 across the 10 of their papers we have counts for

collaborators

13 papers

math.AP2023★ 2 cited

Existence and uniqueness of solutions to some anisotropic elliptic equations with a singular convection term

Giuseppina di Blasio, Filomena Feo, Gabriella Zecca

We prove the existence and uniqueness of weak solutions to a class of anisotropic elliptic equations with coefficients of convection term belonging to some suitable Marcinkiewicz s…

math.AP2020

Regularity results for local solutions to some anisotropic elliptic equations

Giuseppina di Blasio, Filomena Feo, Gabriella Zecca

In this paper we study a class of anisotropic equations with a lower order term whose coefficients lay in Marcinkiewicz spaces. We prove some regularity results for local solutions…

math.SP2019★ 1 cited

Efficiency and localisation for the first Dirichlet eigenfunction

Michiel van den Berg, Francesco Della Pietra, Giuseppina Di Blasio +1

Bounds are obtained for the efficiency or mean to peak ratio for the first Dirichlet eigenfunction (positive) for open, connected sets with finite measure in Euclidean s…

math.FA2019

A weighted anisotropic Sobolev type inequality and its applications to Hardy inequalities

Giuseppina di Blasio, Giovanni Pisante, Georgeos Psaradakis

In this paper we focus our attention on an embedding result for a weighted Sobolev space that involves as weight the distance function from the boundary taken with respect to a gen…

math.AP2017

Estimates for fully anisotropic elliptic equations with a zero order term

Angela Alberico, Giuseppina di Blasio, Filomena Feo

Integral estimates for weak solutions to a class of Dirichlet problems for nonlinear, fully anisotropic, elliptic equations with a zero order term are obtained using symmetrization…

math.AP2017

Sharp estimates on the first Dirichlet eigenvalue of nonlinear elliptic operators via maximum principle

Francesco Della Pietra, Giuseppina di Blasio, Nunzia Gavitone

In this paper we study optimal lower and upper bounds for functionals involving the first Dirichlet eigenvalue of the anisotropic -Laplacian, . Our aim…