![]() | ![]() |
Astron. Astrophys. 333, 841-863 (1998) 4. The properties of intermediate redshift damped Ly
|
![]() |
Fig. 7.
Damped Ly ![]() ![]() ![]() ![]() ![]() |
In their high resolution spectra, Petitjean & Bergeron (1990)
have detected substructure in the Fe II (2586 and 2600
Å), Mg II and Mg I lines and
determine . The HST spectrum provides
measurements for the 1144 and 1608 Å Fe II
lines. Since in the high resolution data N(Fe II) is
dominated by one single component, a curve of growth analysis is
appropriate. The equivalent width of the 1144 and 1608 Å
lines appear to be well consistent with each other (both transitions
have comparable f values); when all four lines are considered,
no unambiguous solution can be obtained and only a lower limit to the
Fe II column density can be inferred from the data,
cm-2 (i.e.
; a better fit is obtained with
in the range 14.6 - 14.8 but the 1144 and
1608 Å line measurements are not accurate enough to provide
a reliable upper limit). We adopt the latter value in the following
although it is larger than that given by Petitjean & Bergeron
(1990): their results are based on the saturated 2586 and
2600 Å Fe II lines and are therefore subject
to large uncertainties (e.g. related to the unknown exact zero
intensity level). We then infer [Fe/H]
. In the
HST spectrum, Ni II 1317 and 1370 are marginally
present (
detection) with
Å ; the corresponding
upper limit
is [Ni/H]
(the stacking procedure is useless in
this case since the portions of the spectra involved are crowded).
Similarly, from the non detection of Mn II by Petitjean
& Bergeron (1990), one gets [Mn/H]
. Several
lines from Si II are present but unfortunately, all
have comparable and large oscillator strength values and cannot be
used to reliably determine
.
When fitting the damped Ly profile
(Fig. 8), we have excluded a narrow feature near
2268 Å (presumably a Ly
-only line)
which induces some asymmetry. We then get
, a
value slightly smaller than that obtained by Steidel et al. (1995),
. The difference is likely to arise from our
exclusion of the 2268 Å feature; the latter tends to
broaden the profile and is less visible on the lower S/N spectrum
analyzed by Steidel et al. (1995). These values are compatible given
the formal errors quoted above (which, moreover, do not include the
uncertainty in positioning the continuum). Steidel et al. (1995)
observed several weak transitions from Fe II,
Zn II and Cr II from which they
determine the abundance of these three elements. Lu et al. (1996)
present high resolution and high S/N data on various lines from this
system. Several components are detected, spread over
160 km s-1 ; the major one has a width (FWHM) of
about 30 km s-1. Lu et al. (1996) confirm that
the 2249 and 2260 Å Fe II lines used by
Steidel et al. (1995) are optically thin.
![]() |
Fig. 8.
Same as Fig. 7 for the damped Ly ![]() ![]() ![]() |
Lines from Ni II at 1710, 1742 and 1752 Å
are found to be marginally present in our spectrum and since they lie
in reasonably clean parts of the spectrum, we use the stacking
technique discussed above. As can be seen in Fig. 9, a
feature is present at 3146.0 Å, the
expected wavelength of Ni II 1742 at
0.8596 with
0.18
0.06 Å.
![]() |
Fig. 9.
Composite Ni II (1710, 1742 and 1752 Å) line at ![]() |
This leads to a column density, , and a
relative abundance [Ni/H]
. The same procedure
cannot be used in the more crowded region where Ni II
1317 and 1370 are expected; nevertheless, we check that these two
features are individually marginally present (at about a
level) with a strength compatible with the
previous estimate. For Mn II, Lu et al. (1996) get
[Mn/H]
1.36.
As mentioned above, the damped Ly line at
0.437 coincides with a Lyman edge and, in such a circumstance, the low
resolution data available poorly constrains
. To
better assess how far the value already inferred by Cohen et al.
(1996) depends on assumptions underlying the fitting procedure, we
obtain an independent estimate of
based on our
new spectrum. In the latter, the damped Ly
line
goes down to zero at its center and there is no need to correct for
the presence of scattered light. Our approach has been to introduce
the minimum number of parameters. Three at least are required: the
N and b values for H I at
and
at
(given the large
expected, the Ly
profile is not expected to
depend on the velocity distribution). We do not attempt to fit the Ly
line at
since Cohen et
al. have shown that this requires the introduction of an additional
parameter - the fraction f of the broad line region covered by
the absorbing gas (which has to be less than 1); the relative
contribution of emission lines shortward of
Å is expected to be small, so f is no longer
relevant. The strength of Ly
, Ly
, Ly
and of the Lyman
discontinuity can be used to constrain
and
b at 0.871. We compute synthetic spectra for various
(
, b) values, degrade them to the
resolution of the G160L spectra and compare them to the data.
We find that and
km s-1 roughly account for the strength of Ly
, Ly
, Ly
and for the possibly non-zero flux seen
shortward of 1700 Å (note that the Cohen et al.'s spectrum
also suggests a similar non-zero flux level, although the poor S/N
ratio does not allow to be conclusive on this point). In attempting to
fit the observed spectrum, we find that the match is not quite so good
for the wavelengths of Ly
and Ly
; since this is not the case for the Cohen et
al.'s spectrum, we believe that this problem arises from a lower S/N
ratio or from distortions in the wavelength calibration and, to
improve the fit, we allow slight wavelength shifts for these features.
This solution is certainly not unique (higher
and lower b are also acceptable given the uncertainty in the
flux level shortward of 1700 Å; one must also keep in mind
that a single Gaussian may be a crude approximation of the real
velocity distribution); however, this is not critical since any choice
within the acceptable range of values gives about the same shape for
the edge when seen at our resolution. We then compute profiles for the
Ly
line at 0.437, multiply these by the
synthetic Lyman edge profile and compare the result to the data. We
thus estimate
(the corresponding fits are
displayed in Fig. 10).
![]() |
Fig. 10.
Same as Fig. 7 for the damped Ly ![]() ![]() ![]() ![]() |
This is notably larger than the value of 20.2 derived by Cohen et
al. (1996). As we understand it, the difference comes from two
reasons. Firstly, the two spectra show departures which, although
relatively small, have large effects on the results. In the earlier
spectrum, the damped Ly line is less deep and an
intensity peak is present just shortward of it (near
1740 Å) while this is much less clear in the latest data
(this may be due to different line spread functions: a detailed
comparison of the two spectra indicates that indeed, the latest has a
significantly higher resolution). Secondly, in both spectra, the
continuum is seen to fall off just shortward of 1805 Å,
which cannot be due to the Lyman edge (the latter depresses the
continuum only at
Å). In their (low
) solution, Cohen et al. gives a large weight to
metal lines at
(S VI 933-944)
and
(N V 1238-1242) which
induce the strong extra absorption required around 1766 and
1800 Å. In our solution, this is naturally produced by the
red wing of the damped Ly
line itself. We find
the large
solution more realistic because we
doubt S VI at 0.871 and N V at 0.437 can
be as strong as required (note e.g. that the Si IV
doublet at 0.437 is not detected). Further, it appears unlikely that
the strength of these lines be precisely such that their cumulative
effect produces the observed coherent fall off. However, although we
favor a value above 20.5, we admit that the
value cannot be unambiguously determined with the present spectra;
only higher resolution data could allow to better model the Lyman edge
at 0.871, assess the role of metal and Ly
forest
lines and determine the true profile of the damped Ly
line around its core which really constrains
.
Regarding metals, Foltz et al. (1988) have detected in the optical
Mg II and Fe II lines but the degree of
saturation of the latter is such that they are useless for abundance
estimates. One can nevertheless get an upper limit on the
Fe II abundance from the non-detection of
Fe II 2367. With and a 3
upper limit on
of
0.33 Å, we get [Fe/H]
. The weak
features from Mn II and Ca II are well
resolved in the Foltz et al.'s spectrum (line widths exceed
100 km s-1) and are therefore likely to be
optically thin. In this limit, we get
from the
intermediate strength 2595 Å transition, thus [Mn/H]
(the two other Mn II
transitions give consistent results; we also checked that the
measurements performed by Aldcroft et al. (1994), although less
accurate, are in acceptable agreement with those of Foltz et al.
1988). Similarly, from the Ca II K line, we get
.
Despite the low resolution and S/N, the spectrum constrains well
the H I column density at and
an acceptable fit to the Ly
profile is obtained
for
(Fig. 11). Acceptable fits can also
be obtained by simultaneously decreasing N(H I) and
increasing b; however, such solutions are ruled out by the profile of
the Lyman edge (Boissé et al. 1998). To our knowledge, the only
metal lines from which an abundance can be derived for this system are
those of Fe II (Young et al. 1982). From a curve of
growth analysis applied to five transitions, we get
, thus [Fe/H]
. Although
no high resolution spectrum is available for Q 1209+107, we
believe that this determination is approximately correct because the
line strengths clearly indicate that Fe II 2374 lies
close to the linear part of the curve of growth (assuming this line to
be thin yields the strict lower limit
). Young
et al. (1982) do not detect the Mn II triplet; we have
used their
values to derive the limit
.
![]() |
Fig. 11.
Same as Fig. 7 for the damped Ly ![]() ![]() ![]() ![]() |
As in 3C 196, the determination of is
complicated by the presence of an abrupt decrease of the continuum
flux near the position of the expected damped Ly
line due to a Lyman edge from the
system.
However, the situation is more favorable than for 3C 196 because
the spectral resolution is higher. We proceed as above and compute the
profile for both the Lyman series/edge at 0.831 and the damped Ly
at 0.3950. After assigning a zero intensity
level to the core of the damped Ly
(which
requires a 7% correction; this is the only case for which the offset
is negative), it is apparent that the Lyman edge is not completely
opaque. On the normalized spectrum, the level attained shortward of
1670 Å is 0.17 from which we derive
. We then attempt to reproduce Ly
, Ly
, ... lines from this
system by varying b: a single component does not provide a good
fit to the data, the observed lines being slightly too broad for their
depth (the fit for
km s-1 is shown in Fig. 12). However,
given the small velocity range involved, we have not attempted
multi-component fits because this would not affect the edge profile.
In the HST spectrum, the fall off of the intensity begins at
Å : this is too large to be
assigned to the
edge but rather corresponds to
the red wing of the damped Ly
line. In fact, at
our resolution, the red half of the damped Ly
line is nearly unaffected by the Lyman edge which is favorable for the
determination of
. After successive trials, we
get
.
![]() |
Fig. 12.
Same as Fig. 7 for the damped Ly ![]() ![]() ![]() |
PKS 1229-021 has been observed at high spectral resolution by
Lanzetta & Bowen (1992). The velocity distribution appears complex
and includes narrow components spanning over
200 km s-1. In the FOS spectra, several lines
that could be used for metal abundance measurements are expected. From
Si II, only Si II 1808 and
Si II 1526 are of interest, other transitions being
heavily blended. Assuming Si II 1808 to be optically
thin, we get , which is to be considered as a
lower limit. Including Si II 1808 and
Si II 1526 in a curve of growth analysis suggests that
the former line is nearly thin and leads to
km s-1, a value roughly consistent with the
profile observed for unsaturated lines by Lanzetta & Bowen (1992)
and
. However, since this estimate may be
affected by the presence of saturated narrow components in the
Si II 1526 line, we adopt for [Si/H] the thin limit,
[Si/H]
.
Lanzetta & Bowen (1992) observed the two Fe II
2586 and Fe II 2600 lines. Since the latter are
strongly saturated, their estimate of heavily
depends on the assumed velocity distribution (sum of discrete Gaussian
components) and within this assumption, on the number of subcomponents
introduced (in such a case, the approach developed by Levshakov &
Kegel 1997 to infer column densities may be interesting to consider).
Indeed, their
would lead to an unrealistically
large Fe relative abundance and is in contradiction with the
non-detection in our spectrum of Fe II 2249 and 2260.
By stacking the (assumed optically thin) two latter features, we get
the upper limit
. The corresponding relative
abundance is [Fe/H]
. We also stacked the
Ni II 1317, 1370 and 1454 Å lines (the
Ni II lines above 1700 Å fall near strong
features and cannot be used) and the Cr II 2056 and
2066 Å lines. Ni II is clearly detected
(Fig. 13) with
Å , which
corresponds to
and [Ni/H]
. On the other hand, Cr II is
not present; we get a 3
upper limit
Å for the composite line which
corresponds to
or [Cr/H]
. Shallow features are seen at the expected
position of Zn II 2026 and 2062 with
0.06 Å and
0.09
Å respectively (Fig. 14). Using the first measurement which
is both more accurate and uncontaminated by absorption from other
species (Mg I 2026 is not expected to contribute
significantly contrary to Cr II 2062), we get
and [Zn/H]
. From
unsaturated Mn II lines, Lanzetta & Bowen (1992)
derive
(sum of all subcomponents) which
corresponds to [Mn/H]
(since the three lines
used are nearly thin over most of the profile, this estimate is not
subject to the large uncertainties previously mentioned for
Fe II ; the thin limit yields
,
13.0 and 13.3 for Mn II 2576, 2594 and 2606
respectively). Ca II H and K lines have been detected
at 2 Å resolution by Steidel et al. (1994a). These lines
are also seen in an unpublished higher resolution spectrum
(0.35 Å FWHM) that P. Petitjean kindly made available to
us, with two components at
and 0.39516.
Equivalent width values from these two spectra are in good agreement,
and from the average
of Ca II
3934 (0.27 Å), we get
.
![]() |
Fig. 13.
Same as Fig. 9 for the composite Ni II (1317, 1370 and 1454 Å) line at ![]() |
![]() | Fig. 14. Portion of the PKS 1229-021 G270H spectrum (binned to 1 Å) comprising the Zn II and Cr II lines expected from the DLAS. The three strong lines near 2800 and 2850 Å are from Galactic Mg II and Mg I |
The normalization of the spectrum near the damped Ly
line is uncertain due to the presence of
adjacent emission lines. Therefore, when fitting the profile, we give
much weight to the core of the line and get
which is in good agreement with the value
derived by Cohen et al. (1994) from G160L data (Fig 15).
The DLAS in 3C 286 might seem to be a good case for abundance
determinations since the velocity distribution comprises one single
component with km s-1, a
value which is consistent with both 21 cm and
Fe II data (see Meyer & York 1992). However, such a
low b value implies high line opacities, even with abundances
as low as 1/100 Solar. As a result, many of the new lines detected
here lie well beyond the linear part of the curve of growth despite
their weakness. Since we have some a priori information on the
velocity distribution we nevertheless attempt to derive
N(Si II) using the few transitions for which reliable
measurements could be made (Si II 1260, 1304 and to a
lesser extent, Si II 1526). A single Gaussian component
with
km s-1 is clearly
inconsistent with the data. Si II 1260 and 1304 could
be accounted for if
km s-1 and
but such a
large difference between
and
appears unlikely. Further, the corresponding
relative Si abundance would be extremely low
(
). It seems also that for any velocity
distribution, Si II 1190 (which is barely seen) and
especially Si II 1193 (undetected) should be notably
stronger than observed, as compared to Si II 1260 or
1304; we may therefore suspect that one of the latter is affected by
blending with a Ly
-only feature and conclude
that the present data do not allow to estimate N(Si II)
properly. S II 1259 is clearly present on the blue wing
of Si II 1260 but higher resolution data would be
needed to extract
.
![]() |
Fig. 15.
Same as Fig. 7 for the damped Ly ![]() ![]() ![]() |
Constraints on can be derived from the
absence of Mn II 2576 in the spectrum obtained by Cohen
et al. (1994). With
, one gets
in the thin (i.e. large b) limit; adopting
km s-1 instead yields a
limit of 12.59 indicating that saturation
effects might be not negligible in this case. We therefore adopt the
latter value which implies [Mn/H]
. Regarding
Fe II, our measurement of Fe II 1608
appears fully consistent with the curve of growth analysis given by
Meyer & York (1992) who derive
. The latter
authors also give the abundance of Ca II,
. Finally, the tighter constraint that we can
get on
comes from our non-detection of
Ni II 1317, which is expected on the blue side of the
Ly
QSO emission line where the noise level is
low. The
limit on
is
0.080 Å; the thin limit cannot be used in this case and
adopting
km s-1, we find
(instead of 13.55 in the thin limit) or [Ni/H]
.
When both Ly and 21 cm absorptions are
detected, useful constraints can be derived on the spin temperature of
the gas,
. The absorbers toward
PKS 0454+039 and 3C 286 have been already discussed by
Steidel et al. (1995) and Cohen et al. (1994). In the former,
21 cm absorption has not been detected by Briggs & Wolfe
(1983) and therefore, only a lower limit on
could be inferred,
K (Steidel et al. 1995).
The high resolution optical data recently obtained by Lu et al. (1996)
can be used to get an even tighter constraint. Indeed, they find that
the b value for the main component is about
20 km s-1 (see e.g. the unsaturated
Mn II lines). The b parameter relevant to the
21 cm absorbing H I cannot be larger which implies
K adopting a single temperature model. Using a
similar assumption, Cohen et al. (1994) infer
K for the DLAS in 3C 286. Our result on
at
in 3C 196 cannot
be used to constrain
for that absorber because
the radio source is essentially extended (and then probes lines of
sight distinct from the optical one).
In PKS 1229-021, the situation is more favorable since a
significant fraction of the flux at about 1 GHz (the frequency of the
redshifted 21 cm line is 1018 MHz) originates from a compact
component coincident with the optical quasar (see radio maps published
by Kronberg et al. 1992). Following Brown & Spencer (1979) we
assume that 50% of the 1GHz flux is emitted by the compact component
and that the latter is completely covered by the absorber (this
corresponds to a size larger than 30pc). We then derive
= 170K. Part of the extended emission could
also be covered by the 0.3950 absorber which would result in an
increase of
. However, such an effect is
unlikely to significantly affect the previous estimate because i) the
21 cm line is narrow (FWHM
km s-1) which suggests that the size of the
absorbing region is much smaller than that of a whole galaxy and ii)
the absorber candidate (object #3 in Fig. 12 of Paper I) does not
cover the extended emission regions. On the opposite, part of the
H I inducing the Ly
absorption
could be at relatively high temperature (e.g.
1000K) and would then be inefficient in producing 21 cm
absorption, which would imply an even lower
value for the rest of the gas (see the discussion by Wolfe et al.
1985). For instance, if 75% of the gas is at a temperature higher than
1000K, the remaining 25% has to be at less than 49K. We can therefore
confidently conclude that, contrary to the DLAS in PKS 0454+039
and 3C 286 (see also Briggs & Wolfe 1983), a significant
fraction of the absorbing gas is at a low temperature, typical of
H I clouds in the Galactic disk.
If physical conditions in the gas associated with the DLAS studied
here were similar to those prevailing in the interstellar medium of
our own Galaxy, neutral species should be present in detectable
amounts. C I especially can be searched for through its
strong 1277, 1328, 1560 or 1656 Å transitions. The latter have
been detected in some high redshift DLAS (see e.g Blades et al. 1982;
Ge et al. 1997) but, in several cases, stringent upper limits have
been obtained (Meyer & Roth 1990; Black et al. 1987). In order to
investigate the presence of neutral gas, we made a specific search for
C I lines. For EX 0302-223 and PKS 1229-021,
no useful constraint could be obtained because the features are
expected in regions where either there are strong lines or
is too large. On the opposite,
C I 1560 in PKS 0454+039 and C I
1328 in 3C 286 are expected right onto one of the QSO emission
line (N V and Ly
respectively)
where the spectra are locally of excellent quality. In
PKS 0454+039, we do see a weak line at 2901.55 Å
(
) with
Å
(Fig. 16).
![]() |
Fig. 16.
Portion of the G270H spectrum of PKS 0454+039 comprising the 1560 line from the DLAS. Dashed tick marks indicate the position expected for Si IV lines from the weak C IV system at ![]() |
An alternative identification could be Si IV 1402
(at ) from the weak
metal system. Unfortunately, Si IV 1393 coincides with
C IV from the DLAS and cannot be used to estimate the
strength of Si IV 1402. The wavelength match strongly
favors an identification with C I 1560 and we consider
the latter as likely; higher resolution data are needed to definitely
establish the correct identification and the presence of
C I. Similarly, in the G190H spectrum of 3C 286,
there is a feature at 2248.87 Å (
)
with
0.022 Å (Fig. 17). We
consider the identification as certain because the line is also seen
in the G270H spectrum (although with a lower S/N) and because the
wavelength match is excellent.
![]() |
Fig. 17.
Portion of the G190H normalized spectrum of 3C 286 comprising the C I 1328 and C II 1334 lines from the DLAS. Note the low noise level around 2250 Å which corresponds to the top of the QSO Ly ![]() |
Assuming these lines to be optically thin we get
and
cm-2 for PKS 0454+039 and 3C 286
respectively. In the second case, the quoted value is a lower limit
because of possible saturation effects (we get
cm-2 assuming instead
km s-1).
In order to compare the physical conditions in these absorbers to
those in our Galaxy we consider the plot given
by Jenkins & Shaya (1979). The DLAS in PKS 0454+039 appears
close to that in Q 0013-004 (Ge & Bechtold 1997) and to
Galactic gas. On the other hand, the DLAS in 3C 286 is more like
that in MC 1331+170 (Chaffee et al. 1988) and PHL 957 (Black
et al. 1987), i.e. significantly deficient in C I with
respect to Galactic gas. However, given the low metal abundance seen
in the absorber toward 3C 286, the inferred C I
/H I ratio suggests that physical conditions in the
absorbers are relatively similar to those in our Galaxy and therefore,
that there is enough dust to provide the required shielding from UV
photons with energy higher than 11.26 eV.
Up to now, the evidence for dust associated with DLAS has been mostly statistical in nature, QSOs with DLAS showing in average steeper spectra than QSOs devoid of strong systems (Pei et al. 1991). The overall pattern of metal abundances also strongly suggests that selective depletion onto dust grains is effective in the absorbers (Pettini et al. 1997b; Kulkarni et al. 1997) although the interpretation of these data is still controversial (Lu et al. 1996; Prochaska & Wolfe 1996). The 2175 Å feature would be a less ambiguous signature and can be searched for in specific QSOs with DLAS. However, no clear detection has been obtained in any individual QSO (see e.g. Boissé & Bergeron 1988); this is generally taken as evidence for SMC or LMC-type extinction curves which display a less prominent feature. Recently, Malhotra (1997) found evidence for this feature in a composite spectrum of QSOs with Mg II absorption.
Regarding our targets, the 2175 Å feature could be seen
in PKS 0454+039 between the C IV and
C III QSO emission lines (near 4020 Å) in
the excellent flux-calibrated spectrum obtained by Steidel &
Sargent (1992). A shallow depression is present centered about
40 Å blueward of the expected position and with a full
width of about 200 Å. Comparison with the composite
spectrum computed by Zheng et al. (1997) reveals that this feature is
most likely intrinsic to the QSO. In PKS 1229-021, it is expected
at 3030 Å near the end of our G270H spectrum: no broad
depression with an amplitude larger than 10% is seen over a
300 Å width interval. Finally, in 3C 286, some break
is seen near 3680 Å in the flux-calibrated spectrum
presented by Aldcroft et al. (1994) which could be accounted for by a
redshifted 2175 Å feature with a depth of 15 to 20%. The
bluest part of the spectrum is noisy and probably affected by
intrinsic broad absorption; thus, the reality of that feature is
difficult to assess. The spectral index measured for PKS 1229-021
and 3C 286 between the Ly and
C IV emission lines are 0.9 and 0.8 respectively which
suggests little reddening. In the former, some bending is seen
shortward of the O VI emission line but again,
comparison with the composite spectrum of Zheng et al. (1997)
indicates an intrinsic origin.
H2 and CO molecules have been searched for in the
spectrum of QSOs with high redshift DLAS (see e.g. Black et al. 1987;
Lanzetta et al. 1989). H2 has been detected in two cases
only: at in PKS 0528-250 (Foltz et al.
1988) and recently at
in Q 0013-004 (Ge
& Bechtold 1997). The former system is peculiar as it is at
, so the latter case is the only clear
detection of H2 from gas which is likely to be disk
material. Aside from these two positive cases, low upper limits have
been inferred for f, the fractional abundance of H2
molecules (typically
-
; Black et al. 1987). One major difficulty encountered in these
studies is that H2 lines are expected in the dense Ly
forest where they can hardly be distinguished
from Ly
-only features. At lower redshift, the
Ly
forest becomes less crowded and the situation
is more favorable.
Among the four QSOs from our sample for which G190H or G270H
spectra are available, three - EX 0302-223, PKS 0454+039 and
3C 286 - could display H2 features (all the strong
ones occur at Å). As emphasized by
Black et al. (1987), anticoincidences are most significant and, in the
spectrum of the three QSOs mentioned above, we have searched for
windows which look free of any significant absorption and where strong
H2 lines are expected (Morton & Dinerstein 1976; Foltz
et al. 1988). Such regions can indeed be found (e.g. around
2035 Å in PKS 0454+039 or around 1757 Å and
1852 Å in 3C 286: see Fig. 2 in Boissé et
al. 1998) which indicates that, at our detection limit, H2
is not present. The 3
upper limit on
for unresolved H2 lines in the
three QSOs is about 0.15 - 0.20 Å. Unfortunately, this
value cannot be translated easily into a limit on
because the excitation temperature
and b parameter are unknown. We can
nevertheless obtain an upper limit by comparing the data to synthetic
spectra computed by e.g. Foltz et al. (1988) and Lanzetta et al.
(1989). For
- 15 km s-1
and
in the range 100 - 1000 K,
cm-2 appears as a conservative
upper limit on
. Such a column density implies
an upper limit on f of
,
and
for
EX 0302-223, PKS 0454+039 and 3C 286 respectively.
Among the four DLAS studied at 1.5 - 2 Å resolution, all have
strong C IV - Si IV lines except that in
3C 286 (weak C IV, Si IV
undetected). The O VI doublet from the DLAS could have
been seen in PKS 0454+039 and 3C 286; it is present in the
former absorber only, which displays an extensive range of ionization
levels. N V lines are undetected in EX 0302-223,
PKS 1229-021 and 3C 286 while they are possibly present in
PKS 0454+039, blended with a group of Ly
-only lines. We note that in the latter case, the line of sight to the
QSO probes the halo of a compact galaxy. The
upper limits on
for undetected lines are in
the range 0.15 - 0.3 Å. More data on C IV,
N V and O VI absorption lines from low
z identified absorbers are needed to investigate the relation
between the strength of high ionization features and the properties of
the intervening galaxies.
© European Southern Observatory (ESO) 1998
Online publication: April 28, 1998
helpdesk.link@springer.de