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Eduardo Abreu

Professor

University of Campinas

Brazil

Research Interests

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Professors in Fluid Mechanics

Articles (19)

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2026

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2026

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2024

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2023

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2023

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2023

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2023

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2023

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2023

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2023

Collaborators (4)

Joao Florindo

Assistant Professor

University of Campinas

BRAZIL

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luis felipe pereira

professor

University of Texas at Dallas

UNITED STATES

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Fabricio Sousa

Associate professor

University of Sao Paulo

BRAZIL

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ELENA BACHINI

University of Padua

ITALY

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Eduardo Abreu

Research Interests

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Articles (19)

Integrating semi-discrete Lagrangian-Eulerian schemes with generalized multiscale finite elements for enhanced two- and three-phase flow simulations

A Semi-Discrete Lagrangian-Eulerian Numerical Scheme for Diffusive-Dispersive Conservation Laws With Discontinuous Coefficient

Well-posedness on a large Besov-weak-Morrey space and novel numerical insights for the inviscid SQG equation

Semi-discrete Lagrangian–Eulerian approach based on the weak asymptotic method for nonlocal conservation laws in several dimensions

An Enhanced Lagrangian‐Eulerian Method for a Class of Balance Laws: Numerical Analysis via a Weak Asymptotic Method With Applications

A pseudo-parabolic diffusion model to enhance deep neural texture features

A numerical scheme for doubly nonlocal conservation laws

Lagrangian-Eulerian Approach for Nonlocal Conservation Laws

A relaxation approach to modeling properties of hyperbolic-parabolic type models

A triangle-based positive semi-discrete Lagrangian-Eulerian scheme via the weak asymptotic method for scalar equations and systems of hyperbolic conservation laws

Mathematical properties and numerical approximation of pseudo-parabolic systems

Riemann problem solutions for a balance law under Dirac-Delta source with a discontinuous flux

A geometrically intrinsic lagrangian-Eulerian scheme for 2D shallow water equations with variable topography and discontinuous data

Recursive formulation and parallel implementation of multiscale mixed methods

An exponential integration generalized multiscale finite element method for parabolic problems

A Lagrangian-Eulerian Method on Regular Triangular Grids for Hyperbolic Problems: Error Estimates for the Scalar Case and a Positive Principle for Multidimensional Systems

A study of non-equilibrium wave groups in two-phase flow in high-contrast porous media with relative permeability hysteresis

Convergence, bounded variation properties and Kruzhkov solution of a fully discrete Lagrangian-Eulerian scheme via weak asymptotic analysis for 1D hyperbolic problems

On the well-posedness via the JKO approach and a study of blow-up of solutions for a multispecies Keller-Segel chemotaxis system with no mass conservation

Collaborators (4)

Joao Florindo

luis felipe pereira

Fabricio Sousa

ELENA BACHINI

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