Finite element methods in linear poroelasticity: theoretical and computational results

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Coupling multipoint flux mixed finite element methodswith continuous Galerkin methods for poroelasticity (2013, methodology): “This problem was studied in [27, 35] for a fluid saturated bracket using the system of poroelasticity (2.”
A nonlinear, transient finite element method for coupled solvent diffusion and large deformation of hydrogels (2015, methodology): “This issue may be resolved by pressure stabilization schemes or use of discontinuous approximations (for chemical potential) as proposed by others for similar problems in poroelasticity (Hughes et al., 1986; Wan, 2002; Phillips, 2005; Phillips and Wheeler, 2009).”
A coupling of nonconforming and mixed finite element methods for Biot's consolidation model (2013, background): “Phillips and Wheeler [28] heuristically examined the reasons for locking in poroelasticity.”