CV Lattes
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Universidade de São Paulo (USP). Instituto de Ciências Matemáticas e de Computação (ICMC) (Institutional affiliation from the last research proposal) Birthplace: Brazil
PhD in Physics at the University of São Paulo - USP. Master's and bachelor's degree in Physics at the São Paulo State University - UNESP, Rio Claro campus. Specialty in Chaos and Dynamical Systems. (Source: Lattes Curriculum)
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In this research project, we will investigate the presence of anomalies in the dynamical evolution of general complex systems through recurrence analysis. With the aim of identifying behaviours that differ from the common, or regions of complex networks that possess distinct topological properties, we propose a numerical method based on real data or simulations of nonlinear dynamic system…
In this research project, we are going to investigate the chaotic transport present in the dynamics of symplectic maps, which describes qualitatively effects of the dynamics of confined plasma in tokamaks. The chaotic transport considered occurs along the lines of the magnetic field that traps the plasma. The trapping can be enhanced with the introduction of a divertor plate or a chaotic …
In this project we investigate the dynamics of some systems described by mappings near two types of phase transition: (i) integrability to non-integrability; (ii) limited to unlimited energy diffusion (Fermi acceleration). Our main goal is to describe the behavior of the probability energy density for a set of particles moving in a chaotic way. The break of symmetry in the probability ene…
(Only some records are available in English at this moment)
In this project, we intend to explore the application of recurrence-based methods for climate data, specifically focusing on detecting relevant conditions and parameters associated with tipping points and extreme events mainly driven by climate change. By integrating insights from nonlinear dynamics with machine learning techniques, we aim to uncover hidden patterns and dynamical anomalie…
In this project, we investigate the anomalous transport in phase spaces of symplectic maps via two novel theoretical approaches. The diffusion in specific regions of the phase space can be described by a simple rule of summations in a discrete numerical process and, additionally, a few properties from complex network analysis can be suitable to characterize different dynamic regimes of in…
In this project we investigate the dynamics of some systems described by mappings near two types of phase transition: (i) integrability to non-integrability; (ii) limited to unlimited diffusion in energy (Fermi acceleration). Our main goal is to describe the behaviour of the probability density of the energy for a set of particles moving in a chaotic way. The break of symmetry in the prob…
Dynamical systems described by the so called billiard formalism are fundamental and relevant for the understanding of numerous phenomena, particularly those observed in statistical mechanics, Hamiltonian dynamics, nonlinear physics and many others. Such an approach has yielded many insights into fundamental ideas like the Boltzmann ergodic hypothesis and hence the foundations of statistic…
| 4 / 4 | Completed scholarships in Brazil |
| 1 / 1 | Ongoing scholarships abroad |
| 3 / 3 | Completed scholarships abroad |
| 8 / 8 | All Scholarships |
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