My main research line focuses on the study of partial differential equations (PDEs), with a particular emphasis on nonlinear operators such as the p-Laplacian and its variants. My work ranges from optimization problems in this setting to numerical analysis and discretization in finite and infinite graphs using game theory. Recent contributions include studies on the existence and uniqueness of solutions, comparison principles, and the development of lemmas within the framework of nonlinear operators.
Working area
I work in the field of partial differential equations, a domain that combines advanced theory with applications across various sectors. My research covers the p-Laplacian and its extensions, addressing optimization problems and numerical analysis. Additionally, I have explored discretizations on graphs using game theory and have investigated key properties of nonlinear operators, such as comparison principles and existence and uniqueness of solutions.
Personal information
ORCID:0000-0002-5263-3446 SCOPUS: 15069256600 CVUy:see Institution: Facultad de Ciencias Económicas y Administración - Udelar