activity
20172021
most citedNew stabilized discretizations for poroelasticity and the Stokes' equations

84 citations · 91 across the 5 of their papers we have counts for

collaborators

5 papers

math.NA2021

Monolithic multigrid for a reduced-quadrature discretization of poroelasticity

James H. Adler, Yunhui He, Xiaozhe Hu +2

Advanced finite-element discretizations and preconditioners for models of poroelasticity have attracted significant attention in recent years. The equations of poroelasticity offer…

math.NA2021★ 7 cited

Non-invasive multigrid for semi-structured grids

Matthias Mayr, Luc Berger-Vergiat, Peter Ohm +1

Multigrid solvers for hierarchical hybrid grids (HHG) have been proposed to promote the efficient utilization of high performance computer architectures. These HHG meshes are const…

math.NA2021

A Monolithic Algebraic Multigrid Framework for Multiphysics Applications with Examples from Resistive MHD

Peter Ohm, Tobias Wiesner, Eric C. Cyr +3

A multigrid framework is described for multiphysics applications. The framework allows one to construct, adapt, and tailor a monolithic multigrid methodology to different linear sy…

math.NA2019

Robust preconditioners for a new stabilized discretization of the poroelastic equations

James H. Adler, Francisco J. Gaspar, Xiaozhe Hu +3

In this paper, we present block preconditioners for a stabilized discretization of the poroelastic equations developed in [45]. The discretization is proved to be well-posed with r…

math.NA2017★ 84 cited

New stabilized discretizations for poroelasticity and the Stokes' equations

Carmen Rodrigo, Xiaozhe Hu, Peter Ohm +3

In this work, we consider the popular P1-RT0-P0 discretization of the three-field formulation of Biot's consolidation problem. Since this finite-element formulation does not satisf…