1 citations · 1 across the 6 of their papers we have counts for
7 papers
FEM: An efficient loop-free Matlab implementation of isoparametric bulk and surface finite elements
Balázs Kovács, Michael Lantelme
The FEM MATLAB package provides a simple, efficient, and flexible implementation of isoparametric finite elements in bulk domains and on surfaces. The finite element matrix a…
Maximal regularity of evolving FEMs for parabolic equations on an evolving surface
Genming Bai, Balázs Kovács, Buyang Li
In this paper, we prove that spatially semi-discrete evolving finite element method for parabolic equations on a given evolving hypersurface of arbitrary dimensions preserves the m…
Error estimates for full discretization of Cahn--Hilliard equation with dynamic boundary conditions
Nils Bullerjahn, Balázs Kovács
A proof of optimal-order error estimates is given for the full discretization of the Cahn--Hilliard equation with Cahn--Hilliard-type dynamic boundary conditions in a smooth domain…
A posteriori error estimates for parabolic partial differential equations on stationary surfaces
Balázs Kovács, Michael Lantelme
This paper develops and discusses a residual-based a posteriori error estimator for parabolic surface partial differential equations on closed stationary surfaces. The full discret…
Numerical analysis of an evolving bulk--surface model of tumour growth
Dominik Edelmann, Balázs Kovács, Christian Lubich
This paper studies an evolving bulk--surface finite element method for a model of tissue growth, which is a modification of the model of Eyles, King and Styles (2019). The model co…
Error analysis of BDF 1-6 time-stepping methods for the transient Stokes problem: velocity and pressure estimates
Alessandro Contri, Balázs Kovács, André Massing
We present a new stability and error analysis of fully discrete approximation schemes for the transient Stokes equation. For the spatial discretization, we consider a wide class of…
Numerical surgery for mean curvature flow of surfaces
Balázs Kovács
A numerical algorithm for mean curvature flow of closed mean convex surfaces with surgery is proposed. The method uses a finite element based mean curvature flow algorithm based on…