CV Lattes
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Universidade Federal de São Paulo (UNIFESP). Campus São José dos Campos. Instituto de Ciência e Tecnologia (ICT) (Institutional affiliation from the last research proposal) Birthplace: Brazil
graduation at Bacharelado em Matemática from Universidade Estadual de Campinas (2007), master's at Mathematics from Universidade Estadual de Campinas (2009) and doctorate at Mathematics from Universidade Estadual de Campinas (2012). Has experience in Mathematics, focusing on Defferential Geometry, acting on the following subjects: riemannian foliations, exotic spheres, positive sectional curvature, lie groups and non-negative sectional curvature. (Source: Lattes Curriculum)
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This project is dedicated to the study of rigidity and obstructions for foliations and submersion on manifolds with positive or non-negative sectional curvature. The motivation of this project is the relation between topology and sectional curvature along with the common interaction between geometric constructions and symmetry: to mention, the main source of examples of non-negatively and…
A procedure commonly used to construct metrics of positive or non-negative sectional curvature is the Cheeger deformation. The aim of this project is to base a generalization of this deformation, tracing its parallel with geometric analysis, in order to obtain obstruction or/and sufficient conditions for positive/nonnegative sectional curvature on principal bundles and other families of m…
The project aims to study the geometry and topology of exotic spheres, homogeneous spaces and its diffeomorphisms. It has, as a main tool, the constructions introduced and studied in the candidate Ph.D., which suggest a relation between special types of diffeomorfisms on spheres with diffeomorphisms on homogeneous spaces. Furthermore, the candidate will continue his work on the geometry o…
(Only some records are available in English at this moment)
In this project we intend to approach problems on regular and polar Riemannian foliations: classification of regular Riemannian foliations on compact symmetric spaces; classification of metric fibrations on the Euclidean space; completeness of dual leaves; classification of specific polar foliations on symmetric spaces; properties of polar foliations.
| 1 / 1 | Completed research grants |
| 5 / 4 | Completed scholarships in Brazil |
| 1 / 1 | Completed scholarships abroad |
| 7 / 6 | All research grants and scholarships |
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