$$ \newcommand{\uex}{{u_{\small\mbox{e}}}} \newcommand{\half}{\frac{1}{2}} \newcommand{\tp}{\thinspace .} \newcommand{\Oof}[1]{\mathcal{O}(#1)} \newcommand{\x}{\boldsymbol{x}} \newcommand{\dfc}{\alpha} % diffusion coefficient \newcommand{\Ix}{\mathcal{I}_x} \newcommand{\Iy}{\mathcal{I}_y} \newcommand{\If}{\mathcal{I}_s} % for FEM \newcommand{\Ifd}{{I_d}} % for FEM \newcommand{\basphi}{\varphi} \newcommand{\baspsi}{\psi} \newcommand{\refphi}{\tilde\basphi} \newcommand{\xno}[1]{x_{#1}} \newcommand{\dX}{\, \mathrm{d}X} \newcommand{\dx}{\, \mathrm{d}x} \newcommand{\ds}{\, \mathrm{d}s} $$

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The effect of relaxation can potentially be great!

Other \( \omega=1 \) experiments:

\( \Delta t \) \( \epsilon_r \) Picard Newton
\( 0.2 \) \( 10^{-7} \) 5 2
\( 0.2 \) \( 10^{-3} \) 2 1
\( 0.4 \) \( 10^{-7} \) 12 3
\( 0.4 \) \( 10^{-3} \) 4 2
\( 0.8 \) \( 10^{-7} \) 58 3
\( 0.8 \) \( 10^{-3} \) 4 2

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