Eduardo Abreu (EA) is Associate Professor of Applied Computational Mathematics at UNICAMP. He earned a BA (2001) Mathematics-Major, UERJ/Brazil. EA obtained MSc (2003) PhD (2007) at UERJ, direction of Felipe Pereira, on the modeling/simulation of nonclassical waves for 3-phase flows in porous media (Best Thesis, Brazilian Society of Computational and Applied Mathematics 1st Prize for innovative technologies, Petrobras/CNPq (Brazil NSF). His PostDoc as CNPq Young Investigator (2008) Research training (2009-2011) were at IMPA-Institute for Pure and Applied Mathematics on applied topics for hyperbolic problems in fluid dynamics with mentor Dan Marchesin. EA is involved in supervision of PostDoc, PhD, MSc researchers. EA is the recipient CNPq Award PQ-1B 2020-2024, InterPore Rosette 2021. EA has acted as PI's within CNPq, FAPESP, Petrobras projects. EA is a member of the Red IberoAmericana Investigadores en Matemáticas Aplicadas a Datos. EA is Chair BR-Chapter member of the Interpore National Chapters Committee. EA awarded the 2021 Zeferino Vaz Academic Recognition Award, excellence academic achievements in the area of Applied Mathematics by Unicamp. E. Abreu was invited speaker in the 14 Annual Meeting of the International Society for Porous Media (InterPore). 30 May 2 June 2022 https://events.interpore.org/event/40/page/288-invited-speakersAt the InterPore 2023 is organizing the (MS06-B) Interfacial phenomena across scales https://events.interpore.org/event/41/page/362-minisymposia. The existence of fluid-fluid and fluid-solid interfaces introduces a plethora of coupled physical, chemical, and biological phenomena which are key to multiphase flow in heterogeneous porous materials. While the interfaces are microscopic, they can control flows at the kilometer scale. The challenge of understanding the underlying rich physics is essential in many applications in geosciences and engineering. Examples range from small-scale industrial processes such as filtering, separation, coating or curing to large-scale transport of water, nutrients and contaminants in soils, extraction of hydrocarbons from and storage of carbon or energy in sediments, among others. We aim to bring together scientists across disciplines and with various expertise (numerical, experimental, and theoretical modeling) to share their state-of-the-art findings and challenges in this mini-symposium. (Source: Lattes Curriculum)
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The main purpose of the research project is to investigate conditions to guarantee existence and uniqueness of -- analitically and numerically of unique Kruzhkov-type solution in the Riemann and Cauchy problems associated with general nonlocal hyperbolic-transport conservation laws with potential applications in Sustainable Transportation and Smart Cities with impact in Global Climate Cha…
Partial differential equations (PDEs) and algebraic equations (DAEs) arise in numerous mathematical models in science and engineering. In recent years, there has been a growing interest of the study of coupled systems of PDEs and DAEs in a wide range of applications, for instance, in sensitivity analysis, chemical process control, parameter estimation, data assimilation, control of PDEs, …
Compositional and reactive flows, relaxation and bistability interactions, and nonlocal effects along with continuous/discrete random modeling in applied sciences are of paramount importance in mathematical models involving conservation laws, balance laws, related non conventional partial differential equations (PDEs) and vice-versa. The behaviour of every physical phenomena, with dynamic…
The qualification of this proposal is scientific research in applied mathematics. The focus will be the construction of a new class of well-balanced scheme and its application to understanding nonlinear and unconventional models of partialdifferential equations (PDEs) governing multiphase flow in porous media. In some recent research programs (2010-2014), E. Abreu with some research colle…
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Multiphase fluid flows with mass transfer between different phases are governed by compositional models, in the context of petroleum engineering. These are evolution equations that represent the conservation of mass of each chemical component, supplemented by equations of state and thermodynamic relationships. Analytical solutions for this type of problems are very poor, then accurate num…
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| 1 / 1 | Completed scholarships in Brazil |
| 7 / 7 | All research grants and scholarships |
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