Pages that link to "Item:Q2236114"

The following pages link to Modeling the porous and viscous responses of human brain tissue behavior (Q2236114):

Displaying 16 items.

• Dual-porosity poroviscoelasticity and quantitative hydromechanical characterization of the brain tissue with experimental hydrocephalus data (Q739713) (← links)
• General solutions to poroviscoelastic model of hydrocephalic human brain tissue (Q1786859) (← links)
• Shear shock formation in incompressible viscoelastic solids (Q2124153) (← links)
• Insights into the microstructural origin of brain viscoelasticity. Prospects for microstructure-informed constitutive modeling (Q2231095) (← links)
• Using poro-elasticity to model the large deformation of tissue during subcutaneous injection (Q2237424) (← links)
• A visco-hyperelastic model of brain tissue incorporating both tension/compression asymmetry and volume compressibility (Q2285571) (← links)
• On the importance of using region-dependent material parameters for full-scale human brain simulations (Q2691110) (← links)
• Analytic solution during an infusion test of the linear unsteady poroelastic equations in a spherically symmetric model of the brain (Q3616426) (← links)
• Post-bifurcation of inflated fibrous cylindrical membranes under different fiber configurations (Q6093871) (← links)
• Model-driven identification framework for optimal constitutive modeling from kinematics and rheological arrangement (Q6096450) (← links)
• Displacement and Pressure Reconstruction from Magnetic Resonance Elastography Images: Application to an In Silico Brain Model (Q6113275) (← links)
• Stabilized isogeometric formulation of the multi-network poroelasticity and transport model (\(\mathrm{MPET}^2\)) for subcutaneous injection of monoclonal antibodies (Q6147052) (← links)
• Numerical modeling of the brain poromechanics by high-order discontinuous Galerkin methods (Q6166563) (← links)
• Mathematical modeling of anisotropic hyperelastic cylindrical thick shells by incorporating thickness deformation and compressibility with application to arterial walls (Q6537981) (← links)
• Second-order computational homogenization for bridging poromechanical scales under large deformations (Q6663286) (← links)
• A variationally-consistent hybrid equilibrium element formulation for linear poroelasticity (Q6669065) (← links)