From mixture theory to Biot's approach for porous media
From MaRDI portal
Publication:1282750
DOI10.1016/S0020-7683(98)00087-0zbMath0932.74014WikidataQ126537108 ScholiaQ126537108MaRDI QIDQ1282750
Luc Dormieux, Olivier Coussy, Emmanuel Detournay
Publication date: 13 March 2000
Published in: International Journal of Solids and Structures (Search for Journal in Brave)
Inhomogeneity in solid mechanics (74E05) Thermodynamics in solid mechanics (74A15) Flows in porous media; filtration; seepage (76S05) Thermodynamics of continua (80A17)
Related Items (30)
A new analytical model for the permeability of anisotropic structured porous media ⋮ On strain-induced degradation of the polymeric skeleton in poro-hyperelastic inflating vessels by a non-equilibrium thermodynamic framework ⋮ Boundary conditions at fluid-permeable interfaces in porous media: a variational approach ⋮ Consolidation of elastic-plastic saturated porous media by the boundary element method ⋮ Quasi-static deformation of a multilayered poroelastic half-space by two-dimensional buried sources ⋮ A multi-layer SPH method for generic water-soil dynamic coupling problems. I: Revisit, theory, and validation ⋮ The role of the relative fluid velocity in an objective continuum theory of finite strain poroelasticity ⋮ Micro-poromechanics model of fluid-saturated chemically active fibrous media ⋮ A general approach for defining the macroscopic free energy density of saturated porous media at finite strains under non-isothermal conditions ⋮ Mathematical theory and simulations of thermoporoelasticity ⋮ Phase field modeling of fracture in multi-physics problems. III: Crack driving forces in hydro-poro-elasticity and hydraulic fracturing of fluid-saturated porous media ⋮ Thermoporoelasticity via homogenization: modeling and formal two-scale expansions ⋮ An efficient finite element procedure for analyzing three-phase porous media based on the relaxed Picard method ⋮ Thermodynamically consistent multiscale homogenization for thermo-poroplastic materials ⋮ A thermodynamical gradient theory for deformation and strain localization of porous media ⋮ Finite strain hyperelastoplastic modelling of saturated porous media with compressible constituents ⋮ Mechanics of adsorption-deformation coupling in porous media ⋮ A stabilized finite element method for finite-strain three-field poroelasticity ⋮ A generalized finite element method for hydro-mechanically coupled analysis of hydraulic fracturing problems using space-time variant enrichment functions ⋮ Variational formulation of pre-stressed solid-fluid mixture theory, with an application to wave phenomena ⋮ Asynchronous phase field fracture model for porous media with thermally non-equilibrated constituents ⋮ A continuum theory of porous media saturated by multiple immiscible fluids: II. Lagrangian description and variational structure ⋮ A note on the meaning of mixture viscosity using the classical continuum theories of mixtures ⋮ A multiple-network poroelastic model for biological systems and application to subject-specific modelling of cerebral fluid transport ⋮ Soil–Water-Structure Interaction Algorithm in Smoothed Particle Hydrodynamics (SPH) with Application to Deep-Penetrating Problems ⋮ Multiphase continuum models for fiber-reinforced materials ⋮ Computational homogenisation of acoustic metafoams ⋮ Transient solution for multilayered poroviscoelastic media obtained by an exact stiffness matrix formulation ⋮ Phase-field modeling of hydraulic fracture ⋮ A large deformation poroplasticity theory for microporous polymeric materials
This page was built for publication: From mixture theory to Biot's approach for porous media
