Italo Capuzzo Dolcetta

activity

20142019

most citedEntire subsolutions of fully nonlinear degenerate elliptic equations

13 citations · 13 across the 4 of their papers we have counts for

collaborators

4 papers

math.AP2019

Directional ellipticity on special domains: weak Maximum and Phragmèn-Lindelöf principles

Italo Capuzzo Dolcetta, Antonio Vitolo

We prove the validity of maximum principles for a class of fully nonlinear operators on unbounded subdomains $Ω \subset R^{n}$ of cylindrical type. The main structural assumpt…

math.AP2015

On the inequality $F (x, D^{2} u) \geq f (u) + g (u) ∣ D u ∣^{q}$

Italo Capuzzo Dolcetta, Fabiana Leoni, Antonio Vitolo

We consider fully nonlinear degenerate elliptic equations with zero and first order terms. We provide a priori upper bounds and characterize the existence of entire subsolutions un…

math.AP2015★ 13 cited

Entire subsolutions of fully nonlinear degenerate elliptic equations

Italo Capuzzo Dolcetta, Fabiana Leoni, Antonio Vitolo

We prove existence and non existence results for fully nonlinear degenerate elliptic inequalities, by showing that the classical Keller--Osserman condition on the zero order term i…

math.AP2014

ABP and global Holder estimates for fully nonlinear elliptic equations in unbounded domains

Isabeau Birindelli, Italo Capuzzo Dolcetta, Antonio Vitolo

We prove global Holder estimates for solution of fully nonlinear elliptic or degenerate elliptic equations in unbounded domains under geometric conditions on the domain a' la Cabre…

Directional ellipticity on special domains: weak Maximum and Phragmèn-Lindelöf principles

On the inequality F(x,D2u)≥f(u)+g(u)∣Du∣q

Entire subsolutions of fully nonlinear degenerate elliptic equations

ABP and global Holder estimates for fully nonlinear elliptic equations in unbounded domains

On the inequality $F (x, D^{2} u) \geq f (u) + g (u) ∣ D u ∣^{q}$