María Anguiano

About María Anguiano

María Anguiano, With an exceptional h-index of 13 and a recent h-index of 10 (since 2020), a distinguished researcher at Universidad de Sevilla, specializes in the field of Mathematical Analysis, Partial Differential Equations.

His recent articles reflect a diverse array of research interests and contributions to the field:

Mathematical derivation of a Reynolds equation for magneto-micropolar fluid flows through a thin domain

On p-Laplacian Reaction–Diffusion Problems with Dynamical Boundary Conditions in Perforated Media

Effective models for generalized Newtonian fluids through a thin porous media following the Carreau law

Carreau law for non-Newtonian fluid flow through a thin porous media

Lower-dimensional nonlinear Brinkman's law for non-Newtonian flows in a thin porous medium

Reaction–Diffusion Equation on Thin Porous Media

Homogenization of parabolic problems with dynamical boundary conditions of reactive‐diffusive type in perforated media

Homogenization of Bingham Flow in thin porous media

María Anguiano Information

University

Position

___

Citations(all)

407

Citations(since 2020)

234

Cited By

254

hIndex(all)

13

hIndex(since 2020)

10

i10Index(all)

16

i10Index(since 2020)

10

Email

University Profile Page

Google Scholar

María Anguiano Skills & Research Interests

Mathematical Analysis

Partial Differential Equations

Top articles of María Anguiano

Title

Journal

Author(s)

Publication Date

Mathematical derivation of a Reynolds equation for magneto-micropolar fluid flows through a thin domain

Zeitschrift für angewandte Mathematik und Physik

María Anguiano

Francisco Javier Suárez-Grau

2024/2

On p-Laplacian Reaction–Diffusion Problems with Dynamical Boundary Conditions in Perforated Media

Mediterranean Journal of Mathematics

María Anguiano

2023/2/17

Effective models for generalized Newtonian fluids through a thin porous media following the Carreau law

María Anguiano

Matthieu Bonnivard

Francisco J Suárez-Grau

2023/3/21

Carreau law for non-Newtonian fluid flow through a thin porous media

The Quarterly Journal of Mechanics & Applied Mathematics, 75 (1), 1-27.

María Anguiano Moreno

Matthieu Bonnivard

Francisco Javier Suárez Grau

2022/3/21

Lower-dimensional nonlinear Brinkman's law for non-Newtonian flows in a thin porous medium

Mediterranean Journal of Mathematics

María Anguiano

Francisco J Suárez-Grau

2021/7/9

Reaction–Diffusion Equation on Thin Porous Media

Bull. Malays. Math. Sci. Soc.

María Anguiano

2021/3/13

Homogenization of parabolic problems with dynamical boundary conditions of reactive‐diffusive type in perforated media

ZAMM‐Journal of Applied Mathematics and Mechanics/Zeitschrift für Angewandte Mathematik und Mechanik

María Anguiano

2020/10

Homogenization of Bingham Flow in thin porous media

Networks and Heterogeneous Media

María Anguiano

Renata Bunoiu

2020/3

Existence, uniqueness and homogenization of nonlinear parabolic problems with dynamical boundary conditions in perforated media

Mediterranean Journal of Mathematics

María Anguiano

2020/2

See List of Professors in María Anguiano University(Universidad de Sevilla)

Co-Authors

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