Upscaling a Navier-Stokes-Cahn-Hilliard model for two-phase porous-media flow with solute-dependent surface tension effects
DOI10.1080/00036811.2022.2052858zbMath1496.35050OpenAlexW4220774256MaRDI QIDQ5097286
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Publication date: 23 August 2022
Published in: Applicable Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00036811.2022.2052858
PDEs in connection with fluid mechanics (35Q35) Navier-Stokes equations for incompressible viscous fluids (76D05) Flows in porous media; filtration; seepage (76S05) Hyperbolic conservation laws (35L65) Asymptotic expansions of solutions to PDEs (35C20) Homogenization in context of PDEs; PDEs in media with periodic structure (35B27)
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Cites Work
- Diffuse interface modelling of soluble surfactants in two-phase flow
- Phase field approximation of a kinetic moving-boundary problem modelling dissolution and precipitation
- Solving PDEs in complex geometries: a diffuse domain approach
- On the derivation of the Buckley-Leverett model from the two fluid Navier-Stokes equations in a thin domain
- On an averaged model for the 2-fluid immiscible flow with surface tension in a thin cylindrical tube
- The 3D flow of a liquid through a porous medium with absorbing and swelling granules
- Phase-field modeling of a fluid-driven fracture in a poroelastic medium
- A finite volume/discontinuous Galerkin method for the advective Cahn-Hilliard equation with degenerate mobility on porous domains stemming from micro-CT imaging
- A continuous surface tension force formulation for diffuse-interface models
- Homogenization of 2D Cahn-Hilliard-Navier-Stokes system
- A discontinuous Galerkin method for a diffuse-interface model of immiscible two-phase flows with soluble surfactant
- A two-scale iterative scheme for a phase-field model for precipitation and dissolution in porous media
- Homogenization of two-phase fluid flow in porous media via volume averaging
- Homogenization results for a coupled system modelling immiscible compressible two-phase flow in porous media by the concept of global pressure
- THERMODYNAMICALLY CONSISTENT, FRAME INDIFFERENT DIFFUSE INTERFACE MODELS FOR INCOMPRESSIBLE TWO-PHASE FLOWS WITH DIFFERENT DENSITIES
- Crystal Precipitation and Dissolution in a Porous Medium: Effective Equations and Numerical Experiments
- A thermodynamically consistent phase-field model for two-phase flows with thermocapillary effects
- A convergence theorem for homogenization of two-phase miscible flow through fractured reservoirs with uniform fracture distributions
- Upscaling of a tri-phase phase-field model for precipitation in porous media
- Phase-Field Models for Multi-Component Fluid Flows
- Homogenization of evolutionary Stokes–Cahn–Hilliard equations for two-phase porous media flow
- Phase-Field Modeling of Two Phase Fluid Filled Fractures in a Poroelastic Medium
- Convergence of the Homogenization Process for a Double-Porosity Model of Immiscible Two-Phase Flow
- Mixed Finite Element Methods and Applications
- Phase Field Modeling of Precipitation and Dissolution Processes in Porous Media: Upscaling and Numerical Experiments
- Homogenization of Nonlocal Navier--Stokes--Korteweg Equations for Compressible Liquid-Vapor Flow in Porous Media
- Free Energy of a Nonuniform System. I. Interfacial Free Energy
- Homogenization of two fluid flow in porous media
- Derivation of effective macroscopic Stokes–Cahn–Hilliard equations for periodic immiscible flows in porous media
- Three Matlab Implementations of the Lowest-order Raviart-Thomas Mfem with a Posteriori Error Control
- Homogenization of Two-Phase Flow in Porous Media From Pore to Darcy Scale: A Phase-Field Approach
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