Pages that link to "Item:Q3731200"
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The following pages link to Evaluation ofu -w andu - π finite element methods for the dynamic response of saturated porous media using one-dimensional models (Q3731200):
Displaying 17 items.
- Implicit dynamic three-dimensional finite element analysis of an inelastic biphasic mixture at finite strain. I: application to a simple geomaterial (Q658808) (← links)
- A wavelet Galerkin finite-element method for the biot wave equation in the fluid-saturated porous medium (Q1036269) (← links)
- Finite element formulations for hyperelastic transversely isotropic biphasic soft tissues (Q1267922) (← links)
- Finite element analysis of wave propagation in fluid-saturated porous media (Q1579171) (← links)
- Anti-triangular and anti-\(m\)-Hessenberg forms for Hermitian matrices and pencils (Q1587894) (← links)
- Solution of coupled poroelastic/acoustic/elastic wave propagation problems using automatic \(h p\)-adaptivity (Q1668759) (← links)
- Dual length scale non-local model to represent damage and transport in porous media (Q2246381) (← links)
- Non-local formulation for transport and damage in porous media (Q2310000) (← links)
- A semi-implicit discrete-continuum coupling method for porous media based on the effective stress principle at finite strain (Q2417725) (← links)
- Stable element-free Galerkin solution procedures for the coupled soil-pore fluid problem (Q2880277) (← links)
- Finite element modelling of saturated porous media at finite strains under dynamic conditions with compressible constituents (Q3018065) (← links)
- Evaluation of higher order, mixed and Hermitean finite element procedures for dynamic analysis of saturated porous media using one-dimensional models (Q3731201) (← links)
- A finite element solution procedure for porous medium with fluid flow and electromechanical coupling (Q4213688) (← links)
- A mixed finite element formulation of triphasic mechano-electrochemical theory for charged, hydrated biological soft tissues (Q4267021) (← links)
- An inverse-source problem for maximization of pore-fluid oscillation within poroelastic formations (Q5348708) (← links)
- A NON-LINEAR SEISMIC RESPONSE ANALYSIS METHOD FOR SATURATED SOIL-STRUCTURE SYSTEM WITH ABSORBING BOUNDARY (Q5689599) (← links)
- A local artificial-boundary condition for simulating transient wave radiation in fluid-saturated porous media of infinite domains (Q6557545) (← links)