\begin{table}%t2
%\centering
\par
\caption{\label{tab:psdmodel}Fit parameters of the PSD (Fig.~\ref{fig:psd_fit.eps}).}
\begin{tabular}{ll}
\hline\hline
\noalign{\smallskip}
Component & Value \\
\hline\\[-3mm]
Constant  &  $94.67^{+0.51}_{-0.54} $ \\[0.7mm]
Powerlaw (Norm)  & $0.296^{+0.033}_{-0.032}$ \\
Powerlaw (Gamma) &  $1.191 \pm {0.019} $  \\
Lorentz 1 (Norm) & $2.70^{+0.16}_{-0.17}$ \\
Lorentz 1 (Freq) (Hz) & $1/283.5$  \\
Lorentz 1 (Width) (Hz) & $(0.57\pm0.03)\times10^{-2}$   \\
Lorentz 2 (Norm) & $0.90 \pm 0.13 $  \\
Lorentz 2 (Freq) (Hz) & $1/283.5$  \\
Lorentz 2 (Width) (Hz) &  $(2.09^{+0.49}_{-0.38})\times10^{-5}$\\[0.7mm]
Lorentz 3 (Norm) &  $10.76^{+0.84}_{-1.44}$ \\
Lorentz 3 (Freq) (Hz) & $2/283.5$ \\
Lorentz 3 (Width) (Hz) &  $(1.91^{0.33}_{-0.15})\times10^{-5}$  \\
Lorentz 4 (Norm) &   $0.254 \pm 0.020$ \\
Lorentz 4 (Freq) (Hz) & 3/283.5  \\
Lorentz 4 (Width) (Hz) &   $(1.51^{+0.32}_{-0.28})\times10^{-5}$  \\
Lorentz 5 (Norm) & $0.642 \pm 0.033$  \\
Lorentz 5 (Freq) (Hz) & 4/283.5  \\
Lorentz 5 (Width) (Hz) &   $(2.47^{+0.22}_{-0.20})\times10^{-5}$ \\
Lorentz 6 (Norm) &  $(20.09 \pm 0.82)\times10^{-2} $ \\
Lorentz 6 (Freq) (Hz) & 6/283.5  \\
Lorentz 6 (Width) (Hz) &   $(2.00_{-0.20}^{+0.21})\times10^{-5}$  \\[0.25mm]
\hline
\end{tabular} 
\end{table}