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Table 1:

Target coordinates and parameters.

Object
Alternative name $\alpha $(2000.0) $\delta$(2000.0) Spectral $T_{{\rm eff}}$ Eq. Widtha Classb Multiplicity Projectedc
    (h m s) ($^\circ$ $^\prime$  $^{\prime\prime}$) type (K) H$\alpha $   status separation ( $^{\prime\prime}$)
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 LkH$\alpha $ 262 02 56 07.99 20 03 24.3 M0 3850 -40 CTTS (Q)e 15.3
MBM 12-3 LkH$\alpha $ 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 LkH$\alpha $ 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/CTTSf 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
a H$\alpha $ equivalent width of the primary from Luhman (2001). A negative equivalent width means emission; the width is given in angstroms, Å.
b T Tauri Class as derived by us (see Sect. 2.1).
c From Chauvin et al. (2002) and Brandeker et al. (2003).
d S: single, B: binary, T: triple and Q: quadruple.
e Possible companion to LkH$\alpha $ 263 ABC.
f On the border between weak-line and classical TTS, see target notes in Sect. 2.1.

Source LaTeX | All tables | In the text

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