A micropolar mixture theory of multi-component porous media

DOI10.1007/S10483-009-0508-XzbMath1396.76087OpenAlexW1991997552MaRDI QIDQ1030399

Lu Huang, Cheng-Gang Zhao

Publication date: 1 July 2009

Published in: Applied Mathematics and Mechanics. (English Edition) (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10483-009-0508-x

Mathematics Subject Classification ID

Flows in porous media; filtration; seepage (76S05) Stress (74A10) Equations linearized about a deformed state (small deformations superposed on large) (74B15)

Related Items (2)

A nonlinear multi-field coupled model for soils ⋮ A geometric theory of micropolar mixtures with internal variables

Cites Work

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• A continuum theory of porous media saturated by multiple immiscible fluids. I: Linear poroelasticity
• Restudy of coupled field theories for micropolar continua. I: Micropolar thermoelasticity.
• Restudy of coupled field theories for micropolar continua. II: Thermopiezoelectricity and magnetothermoelasticity.
• Incompressible porous media models by use of the theory of mixtures
• Compressible porous media models by use of the theory of mixtures
• On multicomponent, multiphase thermomechanics with interfaces
• Multiscale, hybrid mixture theory for swelling systems. I: Balance laws
• Multiscale, hybrid mixture theory for swelling systems. II: Constitutive theory
• Multiscale flow and deformation in hydrophilic swelling porous media
• Clarifying mixture theory and the macroscale chemical potential for porous media
• Lagrangian model of two-phase porous material
• Pansystems logic conservation of bifurcation, catastrophe, chaos and stability
• Thermomechanical model of hydration swelling in smectitic clays: I two-scale mixture-theory approach

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