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Cited article:

Modeling of a micropolar thin film flow with rapidly varying thickness and non-standard boundary conditions

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Acta Mathematica Scientia 46 (1) 209 (2026)
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Two‐Dimensional Carreau Law for a Quasi‐Newtonian Fluid Flow Through a Thin Domain With a Slightly Rough Boundary

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Mathematical Methods in the Applied Sciences (2026)
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On the Effects of Surface Roughness in Non-Isothermal Porous Medium Flow

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Bulletin of the Malaysian Mathematical Sciences Society 49 (2) (2026)
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Roughness‐induced effects on the thermomicropolar fluid flow through a thin domain

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Studies in Applied Mathematics 151 (2) 716 (2023)
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Error estimates for pressure-driven Hele-Shaw flow

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Quarterly of Applied Mathematics 80 (3) 575 (2022)
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Asymptotic Behavior of a Bingham Flow in Thin Domains with Rough Boundary

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Analysis of the Roughness Regimes for Micropolar Fluids via Homogenization

Francisco J. Suárez-Grau
Bulletin of the Malaysian Mathematical Sciences Society 44 (3) 1613 (2021)
https://doi.org/10.1007/s40840-020-01027-1

Homogenization of the Darcy–Lapwood–Brinkman Flow in a Thin Domain with Highly Oscillating Boundaries

Igor Pažanin and Francisco Javier Suárez-Grau
Bulletin of the Malaysian Mathematical Sciences Society 42 (6) 3073 (2019)
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Nonlinear Reynolds equations for non-Newtonian thin-film fluid flows over a rough boundary

María Anguiano and Francisco Javier Suárez-Grau
IMA Journal of Applied Mathematics 84 (1) 63 (2019)
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Reynolds type equation for a thin flow under intensive transverse percolation

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