\begin{table}%t1
\par
\caption{\label{tsample}Target coordinates and parameters.}
\small     
%\centerline
{                       
\begin{tabular}{llcccccccc}       
\hline\hline\noalign{\smallskip}              
Object&Alternative name
&$\alpha$(2000.0)&$\delta$(2000.0)&Spectral&\teff&Eq. Width$^a$ & 
Class$^b$
&Multiplicity
&Projected$^c$\\
   &        &(h m s)         &(\degr~\arcmin~\arcsec)&type&(K)& \halpha & 
&status &separation (\arcsec)\\
\hline
MBM~12-1  &RX J0255.4+2005  & 02 55 25.78 &20 04 51.7      &K6     &4205&--1  &
WTTS &B  &0.533\\
MBM~12-2  &Lk\halpha \ 262  & 02 56 07.99 &20 03 24.3      &M0     &3850&--40 &
CTTS     &(Q)$^e$&15.3\\
MBM~12-3  &Lk\halpha \ 263 (A-B/B-C)& 02 56 08.42 &20 03 38.6&M3 &3415  &--25 &
 CTTS  &T  &0.416/4.1\\
MBM~12-4  &Lk\halpha \ 264  & 02 56 37.56 &20 05 37.1      &K5     &4350&--18 &
CTTS &B  &9.160\\
MBM~12-5  &E 02553+2018        & 02 58 11.23 &20 30 03.5      &K3   &4660 &--3 &  
W/CTTS$^f$ &B  &1.144\\
MBM~12-6  &RX J0258.3+1947     & 02 58 16.09 &19 47 19.6      &M5  &3200  &--29 & 
 CTTS &S  &--\\
MBM~12-7  &RX J0256.3+2005     & 02 56 17.98 &20 06 09.9      &M5.75 &3024&--14 &
WTTS &--  &--\\
MBM~12-8  &--                  & 02 57 49.02 &20 36 07.8      &M5.5 &3058&--120 &
CTTS &-- &--\\
MBM~12-9  &--                  & 02 58 13.37 &20 08 25.0      &M5.75 &3024&--10 &
WTTS &--  &--\\
MBM~12-10 &--                  & 02 58 21.10 &20 32 52.7      &M3.25 &3379&--12 &
WTTS &B  &0.390\\
MBM~12-11 &--                  & 02 58 43.80 &19 40 38.3      &M5.5 &3058&--14 &
WTTS &--  &--\\
MBM~12-12 & S 18 (A-B/Ba-Bb)   & 03 02 21.05 &17 10 34.2      &M3   &3415&--69 &
CTTS & T  &0.747/0.063\\ 
\hline
\end{tabular}}
\smallskip
$^a$  H$\alpha$ 
equivalent width of the primary from Luhman (\cite{luhman2001}). A negative 
equivalent width means emission; the width is given in angstroms, \AA. \\
$^b$  T~Tauri Class as derived by us (see Sect.~\ref{s_targets}).\\
$^c$  From Chauvin et~al.\ (\cite{chauvin2002}) and Brandeker 
et~al.\ (\cite{brandeker2003}).\\
$^d$  S: single, B: binary, T: triple and Q: quadruple.\\
$^e$  Possible companion to Lk\halpha \ 263 ABC.\\
$^f$  On the border between weak-line and classical TTS, see target notes in Sect.~\ref{s_targets}.
 \end{table}