Earned a bachelor and a master degree in Mathematics at Universidade Federal do Rio Grande do Sul. Earned the title of Doctor in Mathematics at UNICAMP. Interested in elliptic PDE's. Has experience in variational methods for elliptic PDE's, in particular for operators such as the p-laplacian. Also works in problems that are modele in the space of functions with bounded variation, where the operators 1-laplacian and mean curvature are defined. Under a BEPE grant, he was a visiting reasearcher at La Sapienza Universita di Roma for the period of one year. Made a scientific visit to Technische Universität Berlin in November 2024, when he entered in contact with double phase operators. He is curently a FAPESP post doc at Universidade Estadual Paulista, campus de Presidente Prudente. (Source: Lattes Curriculum)
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In this project we propose a deep study of quasilinear elliptic problems involving the 1-laplacian and mean curvature operators with singular nonlinearities. We pretend to obtain existence results of nontrivial solutions by following an approach based on the approximation by solutions of related problems involving the p-laplacian operator. In this process, the most challenging part is to …
In this project we propose the study of questions on existence of solutions of singular quasilinear elliptic problems which are modeled in the space of functions of bounded variation. Some questions on the study of problems involving the 1Laplacian operator are raised, in order to apply variational methods and approximations through pLaplacian type problems to obtain solutions. (AU)
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