CV Lattes
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Universidade Estadual de Campinas (UNICAMP). Instituto de Matemática, Estatística e Computação Científica (IMECC) (Institutional affiliation from the last research proposal) Birthplace: Brazil
Associate Professor at the Department of Applied Mathematics at Unicamp, has a degree in Civil Engineering from the Federal University of Juiz de Fora (2001), a PhD in Science in Computational Modeling from the National Laboratory of Scientific Computing (2006), Post Doctorates at the National Laboratory of Scientific Computing (2007-2009) and at the University of Texas at Austin (2015) and a Bachelor's Degree in Numerical Analysis from Unicamp (2019). He has experience in Computational Modeling and Numerical Analysis, working mainly on the following topics: Stabilized Mixed/Hybrid Finite Element Methods, Central Schemes for Hyperbolic Conservation Laws and Numerical Modeling of Flows in Porous Media. He was a full member (2020-2023) and Coordinator (2022-2023) of the Mathematics and Statistics Advisory Committee of CNPq, CA-MA. (Source: Lattes Curriculum)
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The focus of this proposal is the transfer of mathematical knowledge to other areas of science, technology and industry, through a structured research center specially tailored for this purpose. All mathematical knowledge is ultimately applicable, if not directly, through other areas of knowledge. In some areas the application of mathematics is almost immediate. However, the practical imp…
This Research Project in Numerical Analysis, deals with the development of numerical methods for solving the systems of Partial Differential Equations that model the elliptic problems of single phase flow in porous media and deformation of a linear elastic body. More specifically, we propose the development and the analysis of new mixed-hybrid finite element methods to compute Darcy's v…
This Research project in Numerical Analysis is oriented to the study of the Shallow Waters equations, particularly its one-dimensional version, also known as the Saint-Venant equations, and the Exner equation, which consists of a system of balance laws of hyperbolic nature. From a numerical point of view, we propose a computational implementation and the application of high-order central …
This research project is oriented to the study of one-dimensional Shallow Water Equations, also known as Saint-Venant equations, which consist of a system of hyperbolic balance laws.From a numerical point of view, we propose the computational implementation and application of high-order central finite volume schemes to solve shallow water equations in channels with irregular geometry, all…
This Research Project in Numerical Analysis deals with the development of numerical methods for solving the systems of Partial Differential Equations that model the Shallow Water flow, well known as the Saint-Venant Equations. More specifically, we propose the development of central finite volume schemes for systems of balance laws of hyperbolic nature, including the application to the wa…
The purpose of this research project is to introduce and develop a new theoretical and computational framework for topology optimization (TO) of mechanical components produced by additive manufacturing (AM). The essential substantial extension of the standard TO formulation is that the layer-by-layer manufacturing process is included as a series of state problems in addition to the final …
The purpose of this research project is to present and develop a theoretical and computational framework for multimaterial topological optimization (TO) of mechanical components and external supports produced by additive manufacturing (AM). The essential feature of the standard formulation in TO is that this fabrication process, carried out layer by layer, is included as a series of state…
This Research Project is the starting point of the collaboration with the Institute for Computational Engineering and Sciences (ICES) at the University of Texas at Austin, referring to a visit during the period February 24, 2014 through February 23, 2015. The project deals with the development of numerical methods for solving System of Partial Differential Equations that models flow in hi…
| 1 / 1 | Ongoing grants |
| 1 / 1 | Completed research grants |
| 1 / 1 | Ongoing scholarships in Brazil |
| 3 / 3 | Completed scholarships in Brazil |
| 2 / 2 | Completed scholarships abroad |
| 8 / 8 | All research grants and scholarships |
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