Graduate in Mathematics from Università degli Studi di Firenze (1992) and ph.d. in Mathematics from Università degli Studi di Firenze (1997). Now, he is associated professor at the University of São Paulo. His interests in research concern topological degree theory, topological methods in the theory of ordinary and retarded differential equations, impulsive differential equations, equations in time scales, Fredholm operators, linear and nonlinear, spectral flow and its applications. (Source: Lattes Curriculum)
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The project deals with the study of the basic concepts in differential topology and their connections with the classical topological methods in nonlinear analysis, as the topological degree theory and the notion of degree of a tangent vector field to a differentiable manifold. These methods will be applied to the study of some differential equations, of first and second order, on manifold…
The Leray-Schauder degree is a topological tool with numerous applications in pure mathematics and applied science problems. Many problems have, as a natural environment, infinite-dimensional differentiable manifolds, which can be particular metric spaces of functions. The theory lacks a relationship between the topological degree between infinite-dimensional manifolds and tools like the …
| 7 / 7 | Completed research grants |
| 1 / 1 | Completed scholarships in Brazil |
| 1 / 1 | Completed scholarships abroad |
| 9 / 9 | All research grants and scholarships |
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CV Lattes
ORCID