Copertina

Modeling of a non-Newtonian thin film passing a thin porous medium

Fuente: arXiv

Salvato in:

Dettagli Bibliografici
Autori principali:	Anguiano, María, Suárez-Grau, Francisco J.
Natura:	Preprint
Pubblicazione:	2025
Soggetti:	Analysis of PDEs
Accesso online:	Acceder al recurso
Tags:	Aggiungi Tag Nessun Tag, puoi essere il primo ad aggiungerne!!

Documenti analoghi

Influence of the Reynolds number on non-Newtonian flow in thin porous media
di: Anguiano, Maria, et al.
Pubblicazione: (2026)

Modeling Carreau fluid flows through a very thin porous medium
di: Anguiano, María, et al.
Pubblicazione: (2025)

Sharp pressure estimates for the Navier-Stokes system in thin porous media
di: Anguiano, María, et al.
Pubblicazione: (2025)

Modeling non-Newtonian fluids in a thin domain perforated with cylinders of small diameter
di: Anguiano, María, et al.
Pubblicazione: (2025)

Darcy's law for micropolar fluid flow in a periodic thin porous medium
di: Anguiano, María, et al.
Pubblicazione: (2025)

Effective models for generalized Newtonian fluids through a thin porous medium following the Carreau law
di: Anguiano, Maria, et al.
Pubblicazione: (2023)

Asymptotic analysis of the Navier-Stokes equations in a thin domain with power law slip boundary conditions
di: Anguiano, María, et al.
Pubblicazione: (2025)

Modeling of a micropolar thin film flow with rapidly varying thickness and non-standard boundary conditions
di: Anguiano, María, et al.
Pubblicazione: (2025)

Reaction-diffusion equation on thin porous media
di: Anguiano, María
Pubblicazione: (2020)

On the effects of surface roughness in non-isothermal porous medium flow
di: Anguiano, María, et al.
Pubblicazione: (2025)

Mathematical modeling of micropolar fluid flows through a thin porous medium
di: Suárez-Grau, Francisco J.
Pubblicazione: (2020)

Navier slip effects in micropolar thin-film flow: a rigorous derivation of Reynolds-type models
di: Anguiano, María, et al.
Pubblicazione: (2026)

Mathematical modelling of a thin-film flow obeying Carreau's law without high-rate viscosity
di: Anguiano, María, et al.
Pubblicazione: (2025)

Theoretical derivation of Darcy's law for fluid flow in thin porous media
di: Suárez-Grau, Francisco J.
Pubblicazione: (2020)

Two-dimensional Carreau law for a quasi-newtonian fluid flow through a thin domain with a slightly rough boundary
di: Anguiano, María, et al.
Pubblicazione: (2025)

Effective models for generalized Newtonian fluids through a thin porous medium following the Carreau law
di: María Anguiano, et al.
Pubblicazione: (2025)

A thin film model for meniscus evolution
di: Ghosh, Amrita, et al.
Pubblicazione: (2023)

Roughness-induced effects on the thermomicropolar fluid flow through a thin domain
di: Pažanin, Igor, et al.
Pubblicazione: (2025)

Strong solutions and stability for a thin-film equation of shear-thinning fluids with contact line in partial wetting
di: Gnann, Manuel V., et al.
Pubblicazione: (2026)

Energy minimization for skyrmions on planar thin films
di: Di Fratta, Giovanni, et al.
Pubblicazione: (2025)

Homogenization of a micropolar fluid past a porous media with non-zero spin boundary condition
di: Suárez-Grau, Francisco J.
Pubblicazione: (2025)

Steady states and dynamics of a higher dimensional thin film equation
di: Bian, Shen
Pubblicazione: (2026)

On the local well-posedness of strong solutions to the unsteady flows of shear-thinning non-Newtonian fluids with a concentration-dependent power-law index
di: Choi, Kyueon, et al.
Pubblicazione: (2025)

Sharp threshold for a one-dimensional thin film equation in the supercritical case
di: Bian, Shen
Pubblicazione: (2026)

Solutions of the thin film equation obtained in the limit of vanishing slip
di: Knuepfer, Hans, et al.
Pubblicazione: (2025)

Effective interface laws of Navier-slip-type involving the elastic displacement for Stokes flow through a thin porous elastic layer
di: Gahn, Markus, et al.
Pubblicazione: (2025)

Hölder continuity of weak solutions to the thin-film equation in $d=2$
di: Cornalba, Federico, et al.
Pubblicazione: (2025)

On $α$-entropy solutions of a nonlocal thin film equation: existence and finite speed of propagation
di: Segatti, Antonio, et al.
Pubblicazione: (2026)

Coarsening of thin films with weak condensation
di: Ji, Hangjie, et al.
Pubblicazione: (2023)

A Bourgain-Brezis-Mironescu result for fractional thin films
di: Braides, Andrea, et al.
Pubblicazione: (2025)

Evolution of crystalline thin films by evaporation and condensation in three dimensions
di: Piovano, Paolo, et al.
Pubblicazione: (2023)

Non-preservation of $α$-concavity for the porous medium equation
di: Chau, Albert, et al.
Pubblicazione: (2020)

On the nonlinear thin obstacle problem
di: Abbatiello, Anna, et al.
Pubblicazione: (2024)

Existence, uniqueness and homogenization of nonlinear parabolic problems with dynamical boundary conditions in perforated media
di: Anguiano, María
Pubblicazione: (2017)

On $p$-Laplacian reaction-diffusion problems with dynamical boundary conditions in perforated media
di: Anguiano, María
Pubblicazione: (2020)

The fractional porous medium equation on manifolds with conical singularities II
di: Roidos, Nikolaos, et al.
Pubblicazione: (2019)

Hölder regularity for the linearized porous medium equation in bounded domains
di: Jin, Tianling, et al.
Pubblicazione: (2023)

A class of thin-film equations with space-time dependent gradient nonlinearity and its application to image sharpening
di: Li, Yuhang, et al.
Pubblicazione: (2025)

Finite element approximation of an anisotropic porous medium equation with fractional pressure
di: Fronzoni, Stefano
Pubblicazione: (2026)

Refined estimates of the propagation speed in porous medium equation of combustion type
di: Liu, Suying, et al.
Pubblicazione: (2026)