The Hodge-Laplacian on the Čech-de Rham complex
The Hodge-Laplacian on the Čech-de Rham complex governs coupled problems
Recent Posts
Elasticity with point sources
Analysis of Linearized Elasticity Models with Point Sources in Weighted Sobolev Spaces: Applications in Tissue Contraction
SIAM GS 23
Excited to be part of the Scientific Organizing Committee of the SIAM Conference on Mathematical & Computational Issues in the Geosciences.
PyGeoN v0.3
We released a new version of our open-source software PyGeoN: A Python package for Geo-Numerics. This release features several new discretization schemes, in...
Presentation at University of Oslo
The department of Mathematics of the University of Oslo invited me to give a talk in their mechanics seminar series. See the website of UiO for more informat...
Multipoint MFEM for Stokes flow
A multipoint vorticity mixed finite element method for incompressible Stokes flow
Flux-mortars with MPFA
Flux-mortar mixed finite element methods with multipoint flux approximation
Reduced Basis Methods with local mass conservation
A Reduced Basis Method for Darcy flow systems that ensures local mass conservation by using exact discrete complexes
Mixed-dimensional poromechanics
Mixed-dimensional poromechanical models of fractured porous media
PyGeoN v0.2
Happy to announce the next release of our open-source software PyGeoN: A Python package for Geo-Numerics.
Norm-equivalent preconditioners for Biot-Stokes
Parameter-robust methods for the Biot-Stokes interfacial coupling without Lagrange multipliers
Norm-equivalent preconditioners for Stokes-Darcy
Robust monolithic solvers for the Stokes-Darcy problem with the Darcy equation in primal form