Pages that link to "Item:Q3065663"
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The following pages link to A symmetric weak form of Biot's equations based on redundant variables representing the fluid, using a Helmholtz decomposition of the fluid displacement vector field (Q3065663):
Displaying 7 items.
- Modelling techniques for vibro-acoustic dynamics of poroelastic materials (Q338731) (← links)
- Acoustics in anisotropic poroelasticity: space-time variational formulation (Q2258194) (← links)
- A wave based method for the axisymmetric dynamic analysis of acoustic and poroelastic problems (Q2449880) (← links)
- Weak forms for modelling of rotationally symmetric, multilayered structures, including anisotropic poro-elastic media (Q2895028) (← links)
- A coupled discrete element-finite difference approach for modeling mechanical response of fluid-saturated porous materials (Q2952906) (← links)
- A 3-D, symmetric, finite element formulation of the Biot equations with application to acoustic wave propagation through an elastic porous medium (Q4398052) (← links)
- Weak formulation of Biot's equations in cylindrical coordinates with harmonic expansion in the circumferential direction (Q5306452) (← links)