@@ -65,7 +65,26 @@ For the purpose of this thesis, the computational domain, boundary conditions, a
The simulations were computed on the meshes listed in \cref{tab:meshes} which are the same as the triangular and tetrahedral meshes used in \cite{fucik:2019NumDwarf}.
All simulations were computed in \ic{double} precision.
\inline{add EOC tables}
\inline{define $E_{h,S_n}$ and $eoc_{S_n,p}$}
\inline{describe the EOC tables}
\begin{table}[!tb]
\caption{
Results of the numerical analysis using the $L_1$ and $L_2$ norms of $E_{h,S_n}$ for the 2D problem on a series of triangular discretizations.
}
\label{tab:mhfem:EOC 2D}
\centering
\input{./data/mcwhdd/eoc_2D.tex}
\end{table}
\begin{table}[!tb]
\caption{
Results of the numerical analysis using the $L_1$ and $L_2$ norms of $E_{h,S_n}$ for the 3D problem on a series of tetrahedral discretizations.