@@ -1016,6 +1016,7 @@ Given two approximate solutions $S_{n,h_1}$ and $S_{n,h_2}$ on meshes $\mathcal
% HACK: enlarge the \textheight to allow one more line
\enlargethispage{\baselineskip}
\vspace*{-1.5\baselineskip}
In order to investigate the convergence and accuracy of the numerical scheme using the experimental order of convergence, several simulations were computed on a series of triangular and tetrahedral meshes.
The meshes are the same as those used in \cite{fucik:2019NumDwarf} and their properties are listed in \cref{tab:meshes}.
@@ -1023,6 +1024,9 @@ All simulations were computed in \ic{double} precision.
\Cref{tab:mhfem:EOC 2D,tab:mhfem:EOC 3D} show the resulting $L_1$ and $L_2$ norms of the error, the corresponding experimental orders of convergence, as well as the mesh size parameters $h$ and constant time steps $\tau$ that were used in the simulations.
The results of the numerical analysis indicate that the scheme converges with the first order of accuracy in both dimensions and both norms.
