graduation at Licenciatura em Matemática from Universidade Estadual Paulista - UNESP/P.Prudente (1998), graduation at Licenciatura em Ciências from Faculdade de Educação, Ciências e Letras Urubupungá (1994), graduation at Licenciatura Plena em Química from Universidade do Oeste Paulista (1996), master's at Mathematics from Universidade Federal de São Carlos (2001) and doctorate at Mathematics from Universidade Federal de São Carlos (2004). Has experience in Mathematics, focusing on Partial Differential Equations, acting on the following subjects: semi-global solvability, campos vetoriais, resolubilidade global, resolubilidade semi-global and global solvability. (Source: Lattes Curriculum)
| News published in Agência FAPESP Newsletter about the researcher |
| TITULO |
| Articles published in other media outlets (0 total): |
| More itemsLess items |
| VEICULO: TITULO (DATA) |
| VEICULO: TITULO (DATA) |
Let X be smooth, connected, n-dimentional manifold and let \mathcal{L} be a nonsingular smooth complex vector field defined on X.This project deals with the study of problems related with semiglobal/global solvability and global hypoellipticity of equations in the form\mathcal{L}u=Au+B\overline{u}+fdefined in X, where A, B and f are smooth functions.Also, it deals with the study of genera…
Let X be smooth, connected, n-dimentional manifold and let L be a nonsingular smooth complex vector field defined on X.This project deals with the study of problems related with semiglobal/global solvability and global hypoellipticity of equations in the formLu=Au+B\overline{u}+fdefined in X, where A, B and f are smooth functions.Also, it deals with the study of generalized Riemann-Hilber…
(Only some records are available in English at this moment)
This project deals with the global solvability and global hypoellipticity of operators given by tube-type structures defined on product manifolds of the form MxG, where M is a smooth compact manifold and G is a compact Lie group. This project also forecast the approach of this subject both in the context of functions of class C^\infty, and in the context of ultradifferentiable functions (…
This research project deals with the study of linear partial differential equations via Distribution Theory. More specifically, our goal is to study the existence and regularity of local solutions of PDE's of the form Pu=f, where f is in C^\infty(\mathbb{R}^n), and P is given in the formP=\sum_{|\alpha|\leq m}a_\alpha\partial_x^\alpha, a_alpha\in\mathbb{C}.
We will deal with local solvability of classes of linear partial differential operators. More precisely, we will deal with solvability of classes of first order differential equations in context of differential forms. Let \Omega=A(z)dz+B(z)d\bar{z} be a smooth differential 1-form defined in a neighborhood of the origin in \mathbb{R}^2. We say that \Omega is rotationally invariant if \Om…
This work deals with the study of theory of ultradistributions. As an application we will study (local) solvability and hypoellipticity of linear partial differential operators of order m, with constant coefficients, defined on Rn. Depending on developing of the work we will study the solvability and hypoellipticity of classes of linear partial differential operators with variable coeffic…
Let M be a surface and let P be a constant coefficient first order linear partial differential operator defined on M. This work deals with the study of the following problem: Let K be a compact subset of M. Given a smooth function f finding u smooth solution to Pu=f in some open neighborhood of K.
(Only some records are available in English at this moment)
Let X be a two-dimensional, conected, smooth manifold and let L be a nonsingular complex vector field, with smooth coefficients, defined on X. This project deals with the study of problems related to global and semiglobal solvabitity of equations in the form Lu=Au+f defined in X, where A and f are smooth functions. Also, this project deals with the Riemann-Hilbert problem with equationLu=…
| 7 / 5 | Completed research grants |
| 2 / 2 | Ongoing scholarships in Brazil |
| 11 / 9 | Completed scholarships in Brazil |
| 1 / 1 | Completed scholarships abroad |
| 21 / 17 | All research grants and scholarships |
| Associated processes | |
CV Lattes
ORCID