Parameter-robust Uzawa-type iterative methods for double saddle point problems arising in Biot's consolidation and multiple-network poroelasticity models. - Qingguo Hong; Johannes Kraus 001; Maria Lymbery; Fadi Philo (CoRR, 2019)

Conservative discretizations and parameter-robust preconditioners for Biot and multiple-network flux-based poroelasticity models. - Qingguo Hong; Johannes Kraus 001; Maria Lymbery; Fadi Philo (Numer. Linear Algebra Appl., 2019)

On the stability of time-discrete dynamic multiple network poroelasticity systems arising from second-order implicit time-stepping schemes. - Fadi Philo (CoRR, 2020)

A new framework for the stability analysis of perturbed saddle-point problems and applications in poromechanics. - Qingguo Hong; Johannes Kraus 001; Maria Lymbery; Fadi Philo (CoRR, 2021)

A new practical framework for the stability analysis of perturbed saddle-point problems and applications. - Qingguo Hong; Johannes Kraus 001; Maria Lymbery; Fadi Philo (Math. Comput., 2022)

Analysis of a family of time-continuous strongly conservative space-time finite element methods for the dynamic Biot model. - Johannes Kraus 001; Maria Lymbery; Kevin Osthues; Fadi Philo (CoRR, 2024)