Spatial decay bounds for the Forchheimer equations

DOI10.1016/S0020-7225(01)00102-1zbMath1211.76119OpenAlexW2085222702MaRDI QIDQ532879

J. C. Song, Lawrence E. Payne

Publication date: 6 May 2011

Published in: International Journal of Engineering Science (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0020-7225(01)00102-1

Mathematics Subject Classification ID

Flows in porous media; filtration; seepage (76S05)

Related Items (9)

Spatial decay estimates for the Fochheimer equations interfacing with a Darcy equations ⋮ Convergence and continuous dependence for the Brinkman-Forchheimer equations ⋮ Hyperbolic thermal-plasma wave propagation in semiconductor of organic material ⋮ Structural stability for temperature-dependent bidispersive flow in a semi-infinite pipe ⋮ Spatial decay estimates for the Forchheimer fluid equations in a semi-infinite cylinder. ⋮ Improved decay estimates in time-dependent Stokes flow. ⋮ Structural stability for the resonant porous penetrative convection ⋮ Convergence and continuous dependence results for the Brinkman equations ⋮ Decay estimates for homogeneous Boussinesq equations in a semi-infinite pipe

Cites Work

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• Recent Developments Concerning Saint-Venant's Principle
• Spatial Decay Estimates for the Navier–Stokes Equations with Application to the Problem of Entry Flow
• Continuous dependence and convergence results for Brinkman and Forchheimer models with variable viscosity
• The Influence of Domain and Diffusivity Perturbations on the Decay of End Effects in Heat Conduction
• Spatial Decay Estimates for Flow in a Porous Medium
• Spatial decay estimates for plane flow in Brinkman-Forchheimer model
• Convergence and Continuous Dependence for the Brinkman–Forchheimer Equations
• SPATIAL DECAY IN THE PIPE FLOW OF A VISCOUS FLUID INTERFACING A POROUS MEDIUM
• Convection in Porous Media
• Spatial decay for a model of double diffusive convection in Darcy and Brinkman flows
• Spatial decay estimates in time-dependent double-diffusive Darcy plane flow.

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