activity
20042025
most citedThe Dirichlet problem for singular fully nonlinear operators

29 citations · 58 across the 19 of their papers we have counts for

collaborators

21 papers

math.AP2025

Radial solutions of truncated Laplacian equations in punctured balls

Isabeau Birindelli, Françoise Demengel, Fabiana Leoni

We consider equations involving the truncated laplacians and having lower order terms with singular potentials posed in punctured balls. We study both the principal eigenvalue prob…

math.AP2023

Principal eigenvalues for Fully non linear singular or degenerate operators in punctured balls

Françoise Demengel

This paper is devoted to the proof of the existence of the principal eigenvalue and related eigenfunctions for fully nonlinear degenerate or singular uniformly elliptic equations p…

math.AP2021

Mixed boundary value problems for fully nonlinear degenerate or singular equations

Isabeau Birindelli, Francoise Demengel, Fabiana Leoni

We prove existence, uniqueness and regularity results for mixed boundary value problems associated with fully nonlinear, possibly singular or degenerate elliptic equations. Our mai…

math.AP2019

A Liouville theorem for fully nonlinear problems with infinite boundary conditions and applications

Isabeau Birindelli, Francoise Demengel, Fabiana Leoni

We prove a Liouville type classification theorem in half-spaces for infinite boundary value problems related to fully nonlinear, uniformly elliptic operators. We then apply the res…

math.AP2019

regularity for singular or degenerate fully nonlinear operators and applications

Isabeau Birindelli, Francoise Demengel, Fabiana Leoni

In this note, we prove regularity for solutions of some fully nonlinear degenerate elliptic equations with "superlinear" and "subquadratic " Hamiltonian terms.…

math.AP2018

Dirichlet problems for fully nonlinear equations with \lq subquadratic \lq Hamiltonians

Isabeau Birindelli, Francoise Demengel, Fabiana Leoni

For a class of fully nonlinear equations having second order operators which may be singular or degenerate when the gradient of the solutions vanishes, and having first order terms…