Radial velocities of the slowly rotating programme stars were derived
from the lineshift of metal lines. For the rapidly rotating stars
only the Balmer and He I lines could be used.
Radial velocities obtained this way were then corrected to heliocentric
values and the results are listed in
Table 6. The error of the velocities estimated
from the scatter of the velocities derived from individual lines is about 3-11 km
.
Our measurements agree to within error limits with
previous estimates (see Table 6).
Proper motions were taken from literature and are listed in Table 5.
Name | ![]() |
Position angle ![]() |
Reference |
PG 0122+214 | 3.4 ![]() |
234 ![]() |
1 |
PG 1533+467 | 16.8 ![]() |
326 ![]() |
1 |
PG 1610+239 | 8.1 ![]() |
150 ![]() |
1 |
PG 2219+094 | 6.2 ![]() |
194 ![]() |
1 |
BD-15![]() |
9.0 ![]() |
92 ![]() |
2 |
PHL 346 | 8.9 ![]() |
144 ![]() |
3 |
Name |
![]() |
![]() |
![]() |
![]() |
M | d | z |
![]() |
![]() |
K | km s-1 | km s-1 | ![]() |
kpc | kpc | Myr | Myr | ||
PG 0122+214 | 18300 | 3.86 | ![]() |
290 | 6.7 | 9.6 | 6.2 | ![]() |
![]() |
PG 1511+367 | 16100 | 4.15 | ![]() |
300: | 4.8 | 3.8 | 3.2 | 24: | ![]() |
PG 1533+467 | 18100 | 4.00 | ![]() |
440 | 6.0 | 3.0 | 2.4 | ![]() |
![]() |
PG 1610+239 | 15500 | 3.72 | ![]() |
130 | 5.8 | 8.4 | 5.9 | >62 | ![]() |
PHL 159 | 18500 | 3.59 | ![]() |
320: | 8.0 | 5.3 | 3.2 | 31: | ![]() |
PG 2219+094 | 19500 | 3.58 | ![]() |
220 | 8.7 | 9.8 | 6.1 | ![]() |
![]() |
(1) | 17900 | 3.60 | -7 | - | 7.5 | - | - | 67 | 41 |
BD-15![]() |
20100 | 3.81 | ![]() |
410 | 8.0 | 4.9 | 4.8 | ![]() |
![]() |
(2) | 19500 | 3.50 | 94 | - | 10.0 | - | - | 47 | 20 |
HS 1914+7139 | 17600 | 3.90 | - | 330: | 6.2 | 14.9 | 6.0 | 91:![]() |
39 ![]() |
(3) | 18000 | 3.75 | -39 | - | 6.5-10.0 | 16-18.4 | - | - | - |
PHL 346 | 20700 | 3.58 | ![]() |
350 | 9.9 | 8.7 | 7.4 | ![]() |
![]() |
(4) | 22600 | 3.60 | ![]() |
- | 13.0 | - | 8.7 | - | 11 |
SB 357 | 19700 | 3.90 | ![]() |
230: | 7.4 | 7.9 | 7.8 | 61: | ![]() |
(2) | 19000 | 3.70 | 54 | - | 8 | - | 9.0 | 64 | 25 |
![]() |
The times-of-flight, which the stars need to reach their current halo
positions from the galactic
disk, were calculated with the program ORBIT6
developed by Odenkirchen & Brosche (1992).
This numerical code calculates the
orbit of a test body in the Galactic potential of Allen & Santillan
(1991). The
complete set of cylindrical coordinates is integrated and positions and
velocities are calculated in equidistant time steps. The input for this
program version are equatorial coordinates, distance d from the sun, heliocentric
radial velocities and observed absolute proper motions. Values for proper
motions are given in Table 5. The proper motions for PHL 159,
PG 1511+467, SB 357 and HS 1914+7139 were set to zero, because
no measurements are available.
We followed the orbits backwards in time (time steps of
0.01-0.1 Myr).
The time of passage through the galactic disk (= change of
sign in z-position relative to the disk)
defines the time-of-flight
.
The velocity at the time of first
crossing of the galactic plane is regarded as the ejection velocity
and is also calculated by the program ORBIT6.
Results for all parameters of the programme stars (effective
temperature, gravity, radial velocity, ejection velocity, mass,
distance, age and time-of-flight) are summarised in Table 6.
For the origin of the stars (see next section) the ages (
)
and the times-of-flight (
)
are important.
We improved
for BD-15
115 and PHL 346 for which
proper motion measurements have become available recently.
For BD-15
115 we derive a somewhat lower
than Conlon et al. (1992) and find
to be consistent with
to within our error limits. For PHL 346 we confirm that
is
slightly larger
than
,
but given the error limits this is insignificant.
For PG 2219+094 we find
and
to be lower than derived by Rolleston et al. (1999) and
to be consistent with
.
For PG 1610+239 the time-of-flight is poorly constrained and only a lower
limit could be determined which is consistent with the estimate of the
evolutionary time.
Copyright ESO 2001