graduation at Bacharelado em Matematica from Universidade de São Paulo (1985), master's at Mathematics from Universidade de São Paulo (1988) and doctorate at PhD em Matematica from Universidade da California, Berkeley (1992). Has experience in Mathematics, focusing on Defferential Geometry, acting on the following subjects: flag manifolds and taut representations. (Source: Lattes Curriculum)
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The projets addresses several topics in differential geometry and geometric analysis, including: 1) group and groupoid actions in riemannian and pseudo-riemannian manifolds; 2) submanifold theory, minimal submanifolds and constant mean curvature hypersurfaces; 3) variational calculus and global analysis in riemannian, sub-riemannian and pseudo-riemannian geometry, with applications to gen…
The aim of this project is to bring together groups of geometers working at King's and USP to explain their methods and techniques, survey recent developments and disseminate their own research findings relating broadly to the area of differential geometry, chart new directions of research, and explore possible collaborations, especially among the different groups. (AU)
(Only some records are available in English at this moment)
In this project, the candidate will come into contact with the basic notions of Riemannian Geometry, investigating the fundamental elements and results of the theory, as well as important theorems and applications in geometry and topology. (AU)
The project investigates symmetries of Lie groupoids up to Morita equivalence, providing a good notion of symmetries in the setting of differentiable stacks. We pay special attention to two different problems, namely, the Marsden-Weinstein reduction of Hamiltonian actions of Lie 2-groups on pre-symplectic Lie groupoids and the equivariant cohomology of a Lie 2-group action on a Lie groupo…
The research topics are in Differential Geometry and involve three subjects: the concept of virtual immersions, which generalizes isometric immersions, with the goal of obtaining structural results for manifolds admitting virtual immersion with nonsymmetric second fundamental form; the study of isometric immersions of product manifolds in low codimension, namely, the use modern tools to …
(Only some records are available in English at this moment)
This project is built around the following central research question: When isometric immersions of (intrinsically) homogeneous manifolds in space forms in low codimension are orbits of a subgroup of the isometries of the ambient space, that is, extrinsically homogeneous. More precisely, this project aims to apply the recently developed techniques about isometric rigidity to study Riemanni…
| 1 / 1 | Ongoing research grants |
| 13 / 9 | Completed research grants |
| 17 / 12 | Completed scholarships in Brazil |
| 3 / 1 | Completed scholarships abroad |
| 34 / 23 | All research grants and scholarships |
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CV Lattes
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