\begin{table}%t1
\caption{\label{table-model-parameters}The parameters of the three series of models presented in this paper.  $p$ is the power law index for the surface density ($\Sigma(R) \propto R^p$). 
$M_{{\rm dust,small}}$ is the mass in small (0.1~$\mu$m) grains. These grains are evenly distributed with the gas in a constant gas-to-dust mass ratio. For the A and B models, this ratio is 100. For the BL~models this ratio is 100, 1000, 10~000 etc., but still constant over the disk. The
$M_{{\rm dust,big}}$ is the mass in big (2~mm) grains which are assumed to be located in a thin midplane layer. This parameter is only non-zero for the BL~series, and it is taken such that
$M_{{\rm dust,small}}+M_{{\rm dust,big}}=10^{-3}~M_{\odot}$. In this way, the BL~series simulates a process of converting small grains evenly distributed in the disk into big grains located at the midplane. $M_{{\rm disk}}$ is the total mass of the disk (dust+gas) as calculated from the three disk parameters.  It is therefore not a model parameter.  Note that the~B1 and~BL1~models are identical.}
%\centering
\par
\begin{tabular}{c|ccc|c}
\hline  \hline
   & $p$ & $M_{{\rm dust,small}}/M_{\odot}$ & 
  $M_{{\rm dust,big}}/M_{\odot}$ & $M_{{\rm disk}}/M_{\odot}$ \\
\hline
A1  & $-$1   & $10^{-4}$ & 0 & $10^{-2}$ \\
A2  & $-$2   & $10^{-4}$ & 0 & $10^{-2}$ \\
A3  & $-$3   & $10^{-4}$ & 0 & $10^{-2}$ \\
A4  & $-$4   & $10^{-4}$ & 0 & $10^{-2}$ \\
\hline                                 
B1  & $-$1.5 & $10^{-3}$ & 0 & $10^{-1}$ \\
B2  & $-$1.5 & $10^{-4}$ & 0 & $10^{-2}$ \\
B3  & $-$1.5 & $10^{-5}$ & 0 & $10^{-3}$ \\
B4  & $-$1.5 & $10^{-6}$ & 0 & $10^{-4}$ \\
B5  & $-$1.5 & $10^{-7}$ & 0 & $10^{-5}$ \\
B6  & $-$1.5 & $10^{-8}$ & 0 & $10^{-6}$ \\
\hline           
BL1 & $-$1.5 & $10^{-3}$ &        0            & $10^{-1}$ \\
BL2 & $-$1.5 & $10^{-4}$ & $9.0\times 10^{-4}$ & $10^{-1}$ \\
BL3 & $-$1.5 & $10^{-5}$ & $9.9\times 10^{-4}$ & $10^{-1}$ \\
BL4 & $-$1.5 & $10^{-6}$ & $9.99\times 10^{-4}$ & $10^{-1}$ \\
BL5 & $-$1.5 & $10^{-7}$ & $1.0\times 10^{-3}$ & $10^{-1}$ \\
BL6 & $-$1.5 & $10^{-8}$ & $1.0\times 10^{-3}$ & $10^{-1}$ \\
\hline
\end{tabular}
\end{table}