Abstract
Develop research and human resources training activities in the areas of Linear Partial Differential Equations and Multidimensional Complex Analysis. (AU)
graduate at Bacharelado em Matemática from Universidade de São Paulo (1975), master's at Mathematics from Universidade de São Paulo (1978) and ph.d. at Mathematics from Universidade de São Paulo (1985). Has experience in Mathematics, focusing on Partial Differential Equations, acting on the following subjects: global hypoellipticity, Fourier series, and Gevrey functions. Existence of global solution and a lower bound for its radius of spatial analyticity. (Source: Lattes Curriculum)
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Develop research and human resources training activities in the areas of Linear Partial Differential Equations and Multidimensional Complex Analysis. (AU)
The aim of this research is to study the general properties of solutions (existence, regularity, unique continuation, etc.) of (systems of) complex vector fields and its connection to the theory of holomorphic functions of several variables. (AU)
The main purpose of the project is to continue the work undertaking by the research team of Projeto Temático 2003/12206-0 in the fields of Linear Partial Differential Equations and Multidimensional Complex Analysis as well as to increase our activities on supervision of graduate students research work in these areas. The main topics to be studied are: (a) Local, semi-global and global sol…
The main purpose of the project is to continue the work undertaking by the research team of Projeto Temático 2003/12206-0 in the fields of Linear Partial Differential Equations and Multidimensional Complex Analysis as well as to increase our activities on supervision of graduate students research work in these areas. The main topics to be studied are: (a) Local, semi-global and global sol…
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Investigate the question of local solvability for differential complexes associated with locally integrable structures as well as the regularity of the solutions, and investigate the question of the regularity of Gevrey vectors in such structures. More specifically, study the local solvability in top-degree (where there is a natural conjecture) for complexes associated with hypo-analytica…
The main goal of this project is to study the concepts of periodic and non-periodic distributions on the line and use them in the study of certain initial value problems in Hilbert spaces.(AU)
In this project we aim to study the Gevrey regularity of solutions of a locally integrable structure associated to a hypo-analytic structure, by means of the F.B.I. transform introduced by M. S. Baouendi, C. H. Chang and F. Treves. (AU)
1 / 1 | Ongoing grants |
5 / 4 | Completed research grants |
5 / 2 | Completed scholarships in Brazil |
1 / 1 | Completed scholarships abroad |
12 / 8 | All research grants and scholarships |
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