Giuseppina di Blasio

Blow-up solutions for some nonlinear elliptic equations involving a Finsler-Laplacian

In this paper we prove existence results and asymptotic behavior for strong solutions

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

u\in W^{2,2}_{\textrm{loc}}(\Omega)

Anisotropic Hardy inequalities

of the nonlinear elliptic problem \begin{equation} \tag{P} \label{abstr} \left\{ \begin{array}{ll} -\Delta_{H}u+H(\nabla u)^{q}+\lambda u=f&\text{in }\Omega,\\ u\rightarrow +\infty &\text{on }\partial\Omega, \end{array} \right. \end{equation} where

Estimates for Solutions to Anisotropic Elliptic Equations with Zero Order Term

H

COMPARISON AND REGULARITY RESULTS FOR THE FRACTIONAL LAPLACIAN VIA SYMMETRIZATION METHODS

is a suitable norm of

Regularity results for degenerate elliptic equations related to Gauss measure

\mathbb R^{n}

Existence results for nonlinear elliptic equations related to Gauss measure in a limit case

,

Existence and Comparison Results for Non-Uniformly Parabolic Problems

\Omega

COMPARISON, EXISTENCE AND REGULARITY RESULTS FOR A CLASS OF NON-UNIFORMLY ELLIPTIC EQUATIONS

is a bounded domain,

Existence results for nonlinear elliptic problems with unbounded coefficients

\Delta_{H}