\begin{table}%t1
%\centering
\par
\caption{\label{table:Eunomia}Results of the photometric inversion of simulated ellipsoids and Eunomia-like shaped asteroids.}
\begin{tabular}{lcccccc}
\hline\hline 
 & \multicolumn{1}{c}{$\lambda$(pole)} & \multicolumn{1}{c}{$\beta$(pole)} & \multicolumn{1}{c}{Period} &
 $b/a$ & $c/a$ & $\epsilon$\\
 & \multicolumn{1}{c}{(deg)} & \multicolumn{1}{c}{(deg)} & \multicolumn{1}{c}{(hours)} &   &   & (mag) \\
\hline 
Simulation: ellipsoid, geometric scattering  & $48.5$ & $51.0$ & $19.150000$ & $0.86$ & $0.71$ &   \\
Inversion solution & $48.5\pm0.5$ & $51.3\pm0.7$ & $19.149993\pm0.000021$ & $0.86\pm0.00$ & $0.71\pm0.00$ & $0.000$ \\
Simulation: ellipsoid, Hapke scattering      & $48.5$ & $51.0$ & $19.150000$ & $0.86$ & $0.71$ &   \\
Inversion solution & $53.3\pm0.8$ & $46.2\pm2.4$ & $19.149683\pm0.000031$ & $0.83\pm0.00$ & $0.71\pm0.02$ & $0.024$  \\
Simulation: Eunomia shape, geom. scattering & $48.5$ & $51.0$ & $19.150000$ & N/A & N/A &   \\
Inversion solution & $47.8\pm2.1$ & $49.2\pm1.7$ & $19.149923\pm0.000043$ & $0.73\pm0.01$ & $0.71\pm0.01$ & $0.022$ \\
Simulation: Eunomia shape, Hapke scattering & $48.5$ & $51.0$ & $19.150000$ & N/A & N/A &   \\
Inversion solution (1) & $54.7\pm0.2$ & $49.9\pm0.3$ & $19.149746\pm0.000008$ & $0.69\pm0.00$ & $0.67\pm0.00$ & $0.050$ \\
Inversion solution (2) & $256.3\pm0.3$ & $66.9\pm0.2$ & $19.149699\pm0.000003$ & $0.71\pm0.00$ & $0.58\pm0.00$ & $0.049$ \\
\hline 
\end{tabular}
\end{table}