Table A.1: Mean tangential velocities and dispersions (in km s-1) in galactic coordinates for stars of age groups PMS, Pl_ZAMS, UMa, Hya+ (split into dwarfs and giants), and M stars without lithium detection for the individual study areas. The first two lines give the average solar velocity for each study area. The mean distance $\langle d \rangle$ and its scatter are given in pc. The number of stars used for the calculation of the mean values are given in parentheses.

area
I II III IV V VI

$\langle v_{l,\odot} \rangle$
-4 -9 +8 -5 -11 -8
$\langle v_{b,\odot} \rangle$ -0 +10 +11 +10 +4 +11
PMS:            
$\langle v_l \rangle$ $+9 \pm 9 (8)$ $+7 \pm 2$ (2) - - - -
$\langle v_b \rangle$ $+5 \pm 11$ (8) $-3 \pm 1$ (2) - - - -
$\langle d \rangle$ $121 \pm 53$ (8) $51 \pm 20$ (2) - - - -
Pl_ZAMS:            
$\langle v_l \rangle$ $+11 \pm 13$ (13) $+13 \pm 4$ (8) $-6 \pm 8$ (6) - $+52 \pm 26$ (3) $+2 \pm 4$ (6)
$\langle v_b \rangle$ $-1 \pm 15$ (13) $-5 \pm 7$ (8) $-19 \pm 11$ (6) - $+7 \pm 19$ (3) $-6 \pm 12$ (6)
$\langle d \rangle$ $118 \pm 56$ (14) $117 \pm 50$ (9) $91 \pm 39$ (7) - $226 \pm 191$ (3) $101 \pm 77$ (6)
UMa:            
$\langle v_l \rangle$ $+4 \pm 13$ (2) - -   $-24 \pm 42$ (6) $-10 \pm 18$ (6)
$\langle v_b \rangle$ $-10 \pm 12$ (2) - -   $-10 \pm 21$ (6) $-7 \pm 8$ (6)
$\langle d \rangle$ $323 \pm 191$ (3) - -   $332 \pm 252$ (6) $240 \pm 184$ (6)
Hya+:            
dwarfs:            
$\langle v_l \rangle$ $+3 \pm 12$ (8) $+4 \pm 17$ (6) $-6 \pm 39$ (9) $+11 \pm 23$ (4) $+12 \pm 15$ (3) $-11 \pm 45$ (4)
$\langle v_b \rangle$ $-5 \pm 15$ (8) $-9 \pm 9$ (6) $-15\pm 16$ (9) $-2 \pm 26$ (4) $-3 \pm 8$ (3) $-24 \pm 36$ (4)
$\langle d \rangle$ $82 \pm 46$ (8) $132 \pm 165$ (6) $90 \pm 56$ (9) $204 \pm 102$ (4) $56 \pm 45$ (3) $201 \pm 245$ (4)
giants:            
$\langle v_l \rangle$ $-2 \pm 12$ (2) $+11 \pm 93$ (10) - - $+6 \pm 21$ (2) -
$\langle v_b \rangle$ $+7 \pm 7$ (2) $-8 \pm 42$ (10) - - $+15 \pm 19$ (2) -
$\langle d \rangle$ $124 \pm 26$ (2) $601 \pm 810$ (10) - - $175 \pm 101$ (2) -
M stars:            
$\langle v_l \rangle$ $+12 \pm 10$ (12) $0 \pm 21$ (5) $-8 \pm 16$ (10) $-3 \pm 27$ (6) $+6 \pm 27$ (8) $+10 \pm 18$ (7)
$\langle v_b \rangle$ $+0 \pm 9$ (12) $+5 \pm 16$ (5) $-15 \pm 15$ (10) $-44 \pm 35$ (6) $-10 \pm 27$ (8) $-19 \pm 11$ (7)
$\langle d \rangle$ $43 \pm 30$ (14) $60 \pm 24$ (6) $56 \pm 32$ (11) $53 \pm 27$ (6) $59 \pm 23$ (8) $43 \pm 15$ (7)


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