Pages that link to "Item:Q2183064"

The following pages link to Stability analysis for a new model of multi-species convection-diffusion-reaction in poroelastic tissue (Q2183064):

Displaying 16 items.

• The role of convection in the standard fluid-mechanical model for morphogenesis (Q802479) (← links)
• A note on stress-driven anisotropic diffusion and its role in active deformable media (Q1705283) (← links)
• Virtual element methods for the three-field formulation of time-dependent linear poroelasticity (Q2026132) (← links)
• Lowest order virtual element approximations for transient Stokes problem on polygonal meshes (Q2059720) (← links)
• The Biot-Stokes coupling using total pressure: formulation, analysis and application to interfacial flow in the eye (Q2072482) (← links)
• Mechanochemical models for calcium waves in embryonic epithelia (Q2081565) (← links)
• A spectral approach for homogenization of diffusion and heterogeneous reaction in porous media (Q2109842) (← links)
• Numerical simulation and analysis of multiscale interface coupling between a poroelastic medium and a lumped hydraulic circuit: comparison between functional iteration and operator splitting methods (Q2157099) (← links)
• Finite element methods for large-strain poroelasticity/chemotaxis models simulating the formation of myocardial oedema (Q2162322) (← links)
• From species diffusion to poroelasticity and the modeling of lamina cribrosa (Q2664992) (← links)
• A full contraction-reaction-diffusion model for pattern formation in geometrically confined microtissues (Q2692067) (← links)
• Stability of a two-dimensional biomorphoelastic model for post-burn contraction (Q2696079) (← links)
• VIRTUAL ELEMENT APPROXIMATIONS FOR TWO SPECIES MODEL OF THE ADVECTION-DIFFUSION-REACTION IN POROELASTIC MEDIA (Q5052622) (← links)
• Well-posedness and discrete analysis for advection-diffusion-reaction in poroelastic media (Q5867290) (← links)
• A discontinuous Galerkin method for a coupled Stokes-Biot problem (Q6582039) (← links)
• Analysis of a multiscale interface problem based on the coupling of partial and ordinary differential equations to model tissue perfusion (Q6669809) (← links)