Miscible density fingering of chemical fronts in porous media: Nonlinear simulations
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Publication:3554219
DOI10.1063/1.1630576zbMath1186.76131OpenAlexW2140382440MaRDI QIDQ3554219
Publication date: 22 April 2010
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://dipot.ulb.ac.be/dspace/bitstream/2013/133913/1/2004dewit31.pdf
Related Items (12)
Instability of a vertical chemical front: Effect of viscosity and density varying with concentration ⋮ Effects of hydrodynamic dispersion on the stability of buoyancy-driven porous media convection in the presence of first order chemical reaction ⋮ Reaction-driven oscillating viscous fingering ⋮ Marangoni flow around chemical fronts traveling in thin solution layers: influence of the liquid depth ⋮ Fingering instabilities of exothermic reaction-diffusion fronts in porous media ⋮ Viscous fingering of miscible slices ⋮ Spatiotemporal chaos in the dynamics of buoyantly and diffusively unstable chemical fronts ⋮ Pore-scale study on reactive mixing of miscible solutions with viscous fingering in porous media ⋮ On the classification of buoyancy-driven chemo-hydrodynamic instabilities of chemical fronts ⋮ Well-posedness and numerical approximation of steady convection-diffusion-reaction problems in porous media ⋮ Influence of a simple magnetic bar on buoyancy-driven fingering of traveling autocatalytic reaction fronts ⋮ Dissolution-driven porous-medium convection in the presence of chemical reaction
Cites Work
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- Nonlinear interactions of chemical reactions and viscous fingering in porous media
- Wavelength selection of fingering instability inside Hele–Shaw cells
- Chemical fronts in Hele-Shaw cells: Linear stability analysis based on the three-dimensional Stokes equations
- Reactive Infiltration Instabilities
- Nonlinear viscous fingering in miscible displacement with anisotropic dispersion
- Numerical simulation of miscible displacement processes in porous media flows under gravity
- Density-driven unstable flows of miscible fluids in a Hele-Shaw cell
- Density-driven instabilities of miscible fluids in a Hele-Shaw cell: linear stability analysis of the three-dimensional Stokes equations
- Viscous fingering with chemical reaction: effect of in-situ production of surfactants
- Miscible rectilinear displacements with gravity override. Part 1. Homogeneous porous medium
- Fingering instabilities in vertical miscible displacement flows in porous media
- A spectral theory for small-amplitude miscible fingering
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