No-slip boundary conditions for H(curl)-based Stokes
H(curl)-based approximation of the Stokes problem with weakly emposed no-slip boundary conditions
Recent Posts
Fitted norm preconditioners for the Hodge Laplacian
Fitted norm preconditioners for the Hodge Laplacian in mixed form
The Hodge-Laplacian on the Čech-de Rham complex
The Hodge-Laplacian on the Čech-de Rham complex governs coupled problems
Momentum preserving neural network solvers for elasticity
Neural network solvers for parametrized elasticity problems that conserve linear and angular momentum
Mixed finite element methods for linear Cosserat equations
Mixed finite element methods for linear Cosserat equations
Preconditioning Stokes-Darcy without fractional operators
Parameter-robust Preconditioners for the Stokes-Darcy Coupled Problem without Fractional Operators
Auxiliary space preconditioners for Virtual Elements
Nodal auxiliary space preconditioners for mixed virtual element methods
Poincaré operators based on spanning trees
Solvers for mixed finite element problems using Poincaré operators based on spanning trees
PyGeoN v0.5
In this new release of PyGeoN, we have implemented mixed finite element discretizations for Cosserat elasticity.
MFEM and TPSA Finite Volume Methods for Linearized Elasticity and Cosserat Materials
Mixed Finite Element and TPSA Finite Volume Methods for Linearized Elasticity and Cosserat Materials
Slip boundary conditions for H(curl)-based Stokes
H(curl)-based approximation of the Stokes problem with slip boundary conditions
PyGeoN v0.4
This release of PyGeoN features the Arnold-Falk-Winther element for mixed formulations of elasticity with a corresponding spanning tree solver.