Computer simulation study of the effective viscosity in Brinkman’s equation
From MaRDI portal
Publication:4841839
DOI10.1063/1.868258zbMath0825.76819OpenAlexW2033314273MaRDI QIDQ4841839
Nicos S. Martys, D. P. Bentz, E. J. Garboczi
Publication date: 28 November 1995
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.868258
Flows in porous media; filtration; seepage (76S05) Finite difference methods applied to problems in fluid mechanics (76M20)
Related Items
CONFORMABLE DERIVATIVES IN VISCOUS FLOW DESCRIBING FLUID THROUGH POROUS MEDIUM WITH VARIABLE PERMEABILITY ⋮ Effect of anisotropic permeability on convective flow through a porous tube with viscous dissipation effect ⋮ Computation of flow past a flat plate with porous trailing edge using a penalization method ⋮ Multiple-relaxation-time lattice Boltzmann modeling of incompressible flows in porous media ⋮ Stokes resistance of a porous spherical particle in a spherical cavity ⋮ The effective viscosity of a channel-type porous medium ⋮ A note on flow reversal in a wavy channel filled with anisotropic porous material ⋮ Influence of inertia and drag terms on the stability of mixed convection in a vertical porous-medium channel ⋮ Low- and high-order accurate boundary conditions: from Stokes to Darcy porous flow modeled with standard and improved Brinkman lattice Boltzmann schemes ⋮ Investigation of the effective permeability of vuggy or fractured porous media from a Darcy-Brinkman approach ⋮ Viscous flow around three-dimensional macroscopic cavities in a granular material: asymptotic theory for two sufficiently distant spherical cavities of arbitrary configuration ⋮ Determination of the parameters of the Brinkman model for a porous medium composed of nanofibers ⋮ Finite element implementation of stress-jump and stress-continuity conditions at porous-medium, clear-fluid interface ⋮ Influence of Prandtl number on stability of mixed convective flow in a vertical channel filled with a porous medium ⋮ Breakdown of Chapman-Enskog expansion and the anisotropic effect for lattice-Boltzmann models of porous flow ⋮ Computation of flow through a fluid-sediment interface in a benthic chamber ⋮ Improved approximation of the Brinkman equation using a lattice Boltzmann method ⋮ Stability of mixed convection in an anisotropic vertical porous channel ⋮ On multicomponent gas diffusion and coupling concepts for porous media and free flow: a benchmark study ⋮ Multiphysical modelling of fluid transport through osteo-articular media ⋮ Transmission-reflection coefficient in the lattice Boltzmann method ⋮ Depth-averaged lattice Boltzmann and finite element methods for single-phase flows in fractures with obstacles ⋮ Flows of inelastic non-Newtonian fluids through arrays of aligned cylinders. I: Creeping flows ⋮ Pressure-driven flow in a two-dimensional channel with porous walls ⋮ Lattice Boltzmann methods for modeling microscale flow in fibrous porous media ⋮ Hydromagnetic convection flow in a porous medium bounded between vertical wavy wall and parallel flat wall: analysis using Darcy-Brinkman-Forchheimer model ⋮ Large Scale Lattice Boltzmann Simulation for the Coupling of Free and Porous Media Flow ⋮ Microscopic and macroscopic approach for natural convection in enclosures filled with fluid saturated porous medium ⋮ Natural convection in partially porous media: a brief overview ⋮ A second-order method for three-dimensional particle simulation ⋮ Viscous flow around three-dimensional macroscopic cavities in a granular material
Cites Work
- On the Boundary Condition at the Surface of a Porous Medium
- Viscosity renormalization in the Brinkman equation
- The planar singular solutions of Stokes and Laplace equations and their application to transport processes near porous surfaces
- Modelling of porous media by renormalization of the Stokes equations
- Microscopic flow near the surface of two-dimensional porous media. Part 1. Axial flow
- Effective equations for flow in random porous media with a large number of scales
- Microscopic flow near the surface of two-dimensional porous media. Part 2. Transverse flow
- Analysis of the Brinkman equation as a model for flow in porous media
- Motion and Rupture of a Porous Sphere in a Linear Flow Field
- Rheology of a dilute suspension of axisymmetric Brownian particles
- On the Settling Speed of Free and Fixed Suspensions
- A calculation of the viscous force exerted by a flowing fluid on a dense swarm of particles