A&A 381, 971-981 (2002)
DOI: 10.1051/0004-6361:20011594
U. Heiter1,2 - W. W. Weiss1 - E. Paunzen1,3
1 - Institute for Astronomy (IfA), University of Vienna,
Türkenschanzstrasse 17, 1180 Vienna, Austria
2 -
Department of Astronomy, Case Western Reserve University,
10900 Euclid Avenue, Cleveland, OH 44106-7215, USA
3 -
Zentraler Informatikdienst der Universität Wien,
Universitätsstrasse 7, 1010 Vienna, Austria
Received 18 May 2001 / Accepted 25 October 2001
Abstract
Most of the current theories suggest the Bootis phenomenon to originate from an interaction
between the stellar surface and its local environment.
In this paper, we compare the abundance pattern of the
Bootis stars to that of the
interstellar medium and find larger deficiencies for Mg, Si, Mn and Zn than in
the interstellar medium.
A comparison with metal poor post-AGB stars showing evidence for circumstellar material
indicates a similar physical process possibly being at work for some of the
Bootis stars,
but not for all of them.
Despite the fact that the number
of spectroscopically analysed
Bootis stars has considerably increased in the past,
a test of predicted effects with observations shows current abundance
and temperature data to be still controversial.
Key words: stars: abundances - stars: atmospheres - stars: chemically peculiar - stars: early-type - ISM: abundances
In the last few years, the Bootis stars (metal-poor population I
A to F type stars) have experienced increased attention by abundance
analysis groups. The results have been collected by Heiter
(2002, hereafter referred to as Paper I) and show that the proportion of
Bootis stars
with known abundances is now large enough to examine
the abundances with respect to other stellar parameters on a good
statistical basis. The analysed
stars span a wide range of atmospheric parameters, in particular the
effective temperature (Fig. 1).
This parameter plays a major role in current theories,
which are briefly reviewed in the following.
Venn & Lambert (1990) proposed that the peculiar abundance patterns
of Bootis stars originate from the interstellar medium, which shows a similar
abundance distribution (see Sect. 3). Within this hypothesis it is
assumed that only the interstellar gas, but not the dust,
is accreted onto the surface of the stars.
Charbonneau (1991) calculated the concentration of the elements Ca, Ti, Mn and Eu
in the superficial convection zone (SCZ) within a simple analytical model, which takes into account
accretion of interstellar gas and diffusion below the SCZ, for various effective
temperatures. It is assumed that
the atmospheric material is mixed thoroughly from the surface to the bottom of the SCZ.
More detailed numerical calculations have been performed by Turcotte & Charbonneau (1993)
for the elements Ca, Sc and Ti. Abundance profiles of the first two elements
show overabundances at the surface if only chemical separation and convective
mixing is taken into account, whereas Ti is predicted to be underabundant in
this case. If accretion of circumstellar gas with a certain amount of depletion
is added, the calculations show that for an accretion rate
of at least
yr-1, the abundances of the examined
elements in the convection zone converge to the values in the accreted gas
on a very short timescale. Two other points became evident. Independently
of
and the duration of the accretion phase, the abundances are
again governed by chemical separation when accretion is stopped.
This means that accretion must be an ongoing process if it is responsible
for the observed abundance pattern. Secondly, meridional circulation induced
by rotation with equatorial velocities up to 125 kms-1 does not alter
the surface abundances produced by accretion. Higher rotation rates could
not be treated due to numerical problems. All these calculations are based
on only one static stellar envelope model with a fixed parameter set
of (
,
)
= (8000 K, 4.3).
The separation of gas and dust in a circumstellar shell was investigated
by Andrievsky & Paunzen (2000), who calculated gas and dust grain velocities in a shell extending
to 100 stellar radii around a star with
= 8500 K, assuming a polytropic
density distribution. For a ratio between radiative and
gravitational acceleration on the gas of 0.99, large dust grains and a rather smooth density
distribution (polytropic index = 2), they indeed find dust grains to be
forced to an outward motion by radiative pressure. The separation becomes effective at
a distance from the stellar
surface where the temperature is about 1600 K (condensation temperature for heavy elements),
which corresponds to about 10 stellar radii.
The gaseous part of the shell is accreted to the surface of the star.
Thus the two components are decoupled and the superficial chemical composition
is changed according to the depletions in the gas coming from the outer part
of the shell. The calculations take into account only interactions between neutral
particles because they are shown to be more important than Coulomb-type interactions.
Within this simple model only rough estimates for the gas-dust separation can be made,
which are based on very restricted assumptions. But it could serve for more
sophisticated models, which in particular should be extended to lower temperatures and
smaller dust grains, which are more likely to be formed around
Bootis stars.
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Figure 1:
Theoretical HR diagram for all ![]() ![]() ![]() ![]() |
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An earlier theoretical approach to the Bootis phenomenon had its origin
in recalling the physical processes operating in the atmospheres of Am stars.
The Am abundance pattern has been explained by Charbonneau & Michaud (1991) by chemical separation
of elements below the superficial hydrogen convection zone,
caused by diffusion processes.
In order to produce the
actual abundance values of Am stars, an additional process is needed,
e.g. a small amount of mass-loss (10-15
yr-1).
Evidence for mass-loss has not yet been observed for Am stars.
By introducing a two orders of magnitude higher mass-loss rate,
Michaud & Charland (1986) have changed the calculated Am abundance pattern to a
Bootis like
one, but they have not been able to produce underabundances as low
as were observed in
several
Bootis stars. The underabundances even vanish for most elements if
meridional circulation induced by high rotational velocities
is taken into account (Charbonneau 1993).
Although large uncertainties are still involved
in the modeling (above all for the radiative acceleration),
this theory has been widely discarded as an explanation of the
Bootis star abundances.
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M | log P | A/UL | l | b | r | ||||
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|||||||||||
HD | [K] | [log cm s-1] [kms-1] | [%] | [![]() |
[log d] | [mmag] | [![]() |
[![]() |
[pc] | ||||||
319 | 8100 | 3.8 | 3.5 | 60 | (5) | 0.25 | 66 | 2.1 | 4.2 | (b) | 55.56 | -79.07 | 80 | (5) | |
11413 | 7900 | 3.8 | 3.0 | 125 | (10) | 0.41 | 36 | 1.6 | -1.43 | 18.0 | (B-V) | 280.70 | -64.28 | 75 | (4) |
15165 | 7200 | 3.7 | 3.0 | 90 | (10) | 0.39 | 100 | 2.0 | -0.90 | 20.1 | (V) | 157.65 | -45.78 | 118 | (14) |
31295 | 8800 | 4.2 | 3.0 | 110 | (10) | 0.29 | 9 | 2.0 | 7.4 | (v) | 189.34 | -20.25 | 37 | (1) | |
74873 | 8900 | 4.6 | 3.0 | 130 | (10) | 0.25 | 3 | 2.0 | 9.4 | (v) | 214.84 | 31.05 | 61 | (5) | |
75654 | 7250 | 3.8 | 3.0 | 44 | (5) | 87 | 1.8 | -1.06 | 20.0 | (V) | 260.52 | 3.08 | 78 | (4) | |
81290 | 6780 | 3.5 | 3.0 | 56 | (5) | 100 | 1.8 | 2.4 | (b) | 271.85 | 0.80 | ||||
83041 | 6900 | 3.5 | 3.0 | 95 | (10) | 100 | 1.9 | -1.18 | 7.0 | (b) | 259.25 | 16.88 | |||
84123 | 6800 | 3.5 | 3.0 | 15 | (2) | 0.18 | 100 | 1.9 | 3.0 | (b) | 178.99 | 49.25 | 110 | (12) | |
84948A | 6600 | 3.3 | 3.5 | 45 | (5) | 0.21 | 100 | 2.3 | 168.14 | 48.97 | 201 | (60) | |||
84948B | 6800 | 3.7 | 3.5 | 55 | (5) | 0.15 | 100 | 1.9 | -1.11 | 15.0 | (v) | 168.14 | 48.97 | 201 | (60) |
101108 | 7900 | 4.1 | 3.0 | 90 | (10) | 0.15 | 66 | 1.8 | 2.0 | (b) | 171.03 | 70.82 | 233 | (155) | |
105759 | 8000 | 4.0 | 3.0 | 120 | (5) | 86 | 2.1 | -1.17 | 11.9 | (B) | 285.61 | 53.71 | |||
106223 | 7000 | 4.3 | 3.0 | 100 | (10) | 0.20 | 100 | 1.7 | 3.0 | (b) | 190.02 | 81.06 | 110 | (11) | |
107233 | 7000 | 3.8 | 3.0 | 95 | (15) | 0.28 | 21 | 1.6 | 297.54 | 14.22 | 81 | (6) | |||
109738 | 7575 | 3.9 | 3.0 | 166 | (10) | 79 | 1.9 | -1.49 | 18.0 | (b) | 301.63 | -5.03 | |||
110411 | 9100 | 4.5 | 3.0 | 160 | (10) | 0.31 | 0 | 2.0 | 294.88 | 72.96 | 37 | (1) | |||
111005 | 7410 | 3.8 | 3.0 | 138 | (10) | 100 | 2.1 | 300.10 | 65.26 | 174 | (37) | ||||
125162 | 8650 | 4.0 | 3.0 | 100 | (10) | 0.59 | 19 | 2.0 | -1.64 | 2.0 | (b) | 86.97 | 64.67 | 30 | (1) |
142703 | 7100 | 3.9 | 3.0 | 95 | (10) | 0.22 | 52 | 1.6 | -1.38 | 6.0 | (b) | 355.62 | 28.55 | 53 | (2) |
156954 | 6990 | 4.1 | 3.0 | 51 | (5) | 25 | 1.5 | 2.6 | (b) | 10.50 | 13.19 | 82 | (7) | ||
168740 | 7700 | 3.7 | 3.0 | 130 | (10) | 0.21 | 74 | 1.9 | -1.44 | 16.0 | (b) | 331.84 | -21.15 | 71 | (4) |
170680 | 10000 | 4.1 | 2.0 | 200 | (10) | 40 | 2.4 | 14.30 | -4.03 | 65 | (4) | ||||
171948A | 9000 | 4.0 | 2.0 | 15 | (2) | 15 | 2.0 | 2.6 | (b) | 51.34 | 13.00 | 131 | (14) | ||
171948B | 9000 | 4.0 | 2.0 | 10 | (2) | 15 | 2.0 | 2.6 | (b) | 51.34 | 13.00 | 131 | (14) | ||
183324 | 9300 | 4.3 | 3.0 | 90 | (10) | 0.31 | 0 | 2.0 | -1.68 | 4.0 | (v) | 38.99 | -7.45 | 59 | (3) |
192640 | 7960 | 4.0 | 3.0 | 80 | (2) | 0.25 | 60 | 1.9 | -1.52 | 26.0 | (b) | 74.45 | 1.17 | 41 | (1) |
193256 | 7800 | 3.7 | 3.0 | 250 | (25) | 0.43 | 100 | 2.2 | 2.6 | (b) | 13.61 | -31.10 | 218 | (116) | |
193281 | 8070 | 3.6 | 2.8 | 97 | (10) | 100 | 2.6 | 3.4 | (b) | 13.60 | -31.11 | 218 | (116) | ||
198160 | 7900 | 4.0 | 3.0 | 200 | (20) | 0.46 | 85 | 2.1 | 333.32 | -37.62 | 73 | (7) | |||
198161 | 7900 | 4.0 | 3.0 | 180 | (20) | 0.44 | 85 | 2.1 | 333.32 | -37.62 | 73 | (7) | |||
204041 | 8100 | 4.1 | 3.0 | 65 | (10) | 0.39 | 59 | 1.9 | 1.8 | (b) | 53.47 | -33.44 | 87 | (8) | |
210111 | 7530 | 3.8 | 2.9 | 56 | (5) | 0.56 | 79 | 1.8 | -1.33 | 8.0 | (V) | 13.11 | -54.53 | 79 | (6) |
221756 | 9010 | 4.0 | 3.0 | 100 | (10) | 0.18 | 66 | 2.2 | -1.36 | 7.0 | (b) | 107.40 | -20.31 | 72 | (3) |
Further theoretical considerations include Andrievsky (1997), who proposed that
Bootis stars are the result of a merger of contact binaries of W UMa type.
He argues that mass loss during the merger phase could form the circumstellar
shell, whose accretion leads to the observed underabundances.
The hypothesis is substantiated by lifetime and number estimates.
Faraggiana & Bonifacio (1999) suspect that a part of the
Bootis stars are
undetected spectroscopic binary systems, and that their abundance anomalies
are due to veiling effects in the composite spectra.
Summarizing, in the mentioned theories the Bootis phenomenon seems to originate from an interaction
between the stellar surface and its local environment. In the following we
confront predicted effects with observations.
First, we searched for correlations among the atmospheric parameters
and
,
the projected rotational velocity, the relative age (
)
and
the pulsational period, all listed in Table 1.
A correlation appeared to exist between
and
and also
between
-
and
-
.
In all three cases the errors of the
slopes were smaller than 20%. However, these correlations seem to be due to a
selection effect, which
becomes clear from Fig. 1, showing
the location of the analysed stars in the HR diagram, as well as some evolutionary
tracks from Claret (1995). The lack of young stars in cooler regions and old stars
in hotter regions is evident. This imbalance disappears when the same diagram is regarded
for all
Bootis stars (Paunzen 2000, Fig. 33).
The
-
relationship basically follows that of normal dwarfs
(Schmidt-Kaler 1982), which shows that a high
value cannot be used as a
Bootis classification criterion.
No correlation exists between
and
.
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Figure 2: Dependences of element abundances on the different parameters. This figure contains only "best cases'', to avoid overloading this paper with graphs. The dashed lines indicate the 95% confidence bands of the weighted linear fit (solid line). |
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El. |
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log P |
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C | ++ | - | |||
C
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+ | + | + | ||
O | - | ||||
O
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+ | - | - | ||
Na | - | ++ | |||
Mg | - | + | ++ | ++ | |
Si | - | + | ++ | ||
Ca | + | ++ | |||
Sc | ++ | - | - | ||
Ti | + | + | + | + | |
Cr | ++ | ||||
Fe | ++ | + | + | ++ | |
Ni | + | + | |||
Sr | - | - | ++ | - | |
Ba | - |
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Figure 3:
Distribution of Fe, C and Si abundances with
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Within the accretion/diffusion model, the abundances depend mainly on
the ,
the mass of the convection zone, and the radiative acceleration.
One prediction of this model is that underabundances
are most likely to appear in a certain temperature interval, in which accretion
dominates the diffusion processes. This interval begins at 7000 K for all elements,
and its width depends on the element and
.
For Ti, it extends at least to 9500 K, for Mn at least to 8000 K, and for Ca well over
12000 K. For higher temperatures, the abundance effects depend more on
than for lower temperatures.
Observational implications are (Charbonneau 1991):
Cool border: 7000 K for all accretion rates and elements.
Hot border: abundance variations from element to element
and from star to star should be more pronounced among the hotter Bootis stars than among the cooler ones.
The most recent list of classified Bootis stars can be found in
Paunzen (2000). The temperatures of
the stars subject to abundance analyses (Table 1) span the
whole temperature range given by the stars in this list.
In the temperature range of 6500 to 8500 K, 45% of the 56
Bootis stars,
and in the range of 8500 to 10500 K, about 55% of the 16
Bootis stars
have been analysed.
The theoretically predicted cool border of the
Bootis group
is not supported by our observations because the coolest
Bootis star in our sample has a
of 6600 K.
However, the treatment of convection used in the accretion/diffusion model plays a
crucial role for modeling these borders.
For example, increasing
(the ratio of mixing length to pressure scale height) from 1.4 to 2.0 would shift the
cool border for Ti by 400 K towards higher values (Charbonneau 1991).
Similarly, a decrease of
(values of 1.25 down to 0.5 are commonly used
in models of main sequence stars) or a different convection model
could result in a shift towards lower temperatures.
For hot stars, the accretion/diffusion theory predicts
different degrees of heavy element depletion.
For an accretion rate of
yr-1,
Ca should still be underabundant for a
Bootis star above 9000 K,
while Ti can be solar abundant. This difference vanishes for
yr-1 (Charbonneau 1991, Fig. 1).
In all five stars with
greater than about 9000 K and abundances
determined for Ca and Ti (this includes HD31295), these elements have the same abundance.
At the cool border, regardless of
,
all elements should
become solar abundant at the same temperature.
To test these predictions (arbitrarily extended to all elements)
we calculated the standard deviations of the heavy element abundances
(relative to solar) for individual stars, where at least seven
of the elements Mg, Si, Ca, Sc, Ti, Cr, Fe, Sr and Ba have been measured
(see the column labelled
[X] in Table 1).
We did not find any dependence of the abundance scatter on effective temperature.
A positive trend of abundances with temperature is indicated for Sc, Cr and Fe
(Table 2).
In the context of Charbonneau's model, this would imply a decrease of
with increasing
.
On the other hand,
Sr shows a negative trend and Na behaves totally differently,
because pronounced overabundances occur around 8000 K and they
decrease towards both temperature borders.
For underabundances, the accretion/diffusion theory predicts a rather narrow temperature interval of
7000-9000 K for Mn and 7000-8000 K for Eu.
The mean Mn abundance of the five Bootis stars with temperatures from 6800 to 7250 K
is -1.2
0.3 dex, whereas the abundances of the remaining three stars
(
8000 K) span a large range (-0.4, -1.0 and -2.1 dex), which
might be caused by different accretion rates.
Due to the lack of Eu abundance measurements, the behavior of this element cannot be tested.
No accretion/diffusion calculations are available for the light elements,
whose nearly solar abundances are characteristic for
Bootis stars.
The discussion above shows that current abundance and temperature data are inconclusive with regard to predictions of the accretion/diffusion theory.
The marginal C abundance correlation with
(Fig. 2) could indicate a decrease with progressing evolution.
On the other hand, Table 2 indicates an opposite trend for other elements.
A connection to the stellar age is also present for the pulsational period
via the Q-constant,
which is the suspected reason for the positive slope present for the abundances
of Mg, Ca, Ti and Fe with respect to log P.
Charbonneau (1991) has calculated the critical
values for the equatorial rotational velocity, for various effective temperatures
and accretion rates, above which the rotational mixing is too strong for
a star to show abundance anomalies (see his Fig. 2). These can be interpreted as upper limits
for the
values of
Bootis stars.
For Ti, the maximum velocities at 9000 K are 170 kms-1 (
yr-1), 250 kms-1 (
yr-1) and 370 kms-1 (
yr-1).
The values of
and
of the
Bootis stars in our sample are consistent with
yr-1.
The abundances of the heavy elements Mg, Si, Ti
and Fe seem to increase with
(Fig. 2 for the best case of Si
and Table 2), which could
indicate that rotational mixing prevents the development of large
underabundances for higher rotational velocities.
Note that an opposite trend seems to exist for normal stars
(Fig. 3).
(1) | (2) | (3) | (4) | (5) | (6) | (7) | (8) | (9) | (10) | (11) | (12) | ||
HD | l [![]() |
b [![]() |
r [pc] |
![]() | [O] | [Mg] | [Si] | [S] | [Fe] | [Zn] | Ref. | ||
5394 | 123.6 | -2.2 | 188 | (22) | 20.18 | -0.3 (1) | 1 | ||||||
18100 | 217.9 | -62.7 | 3100 | 20.14 | -0.8 (1) | -0.4 (1) | -0.3 (1) | -0.8 (1) | -0.2 (2) | 2, 3 | |||
22586 | * | 264.2 | -50.4 | 2000 | 20.35 | -0.6 (2) | -0.6 (2) | -1.2 (2) | 2 | ||||
24398 | 162.3 | -16.7 | 301 | (88) | 21.20 | -0.4 (1) | 1 | ||||||
24760 | 157.4 | -10.1 | 165 | (26) | 20.52 | -0.4 (1) | 1 | ||||||
24912 | 160.4 | -13.1 | 543 | (334) | 21.29 | -0.4 (1) | -1.2 (1) | -1.9 (1) | -0.6 (1) | 1, 2, 4 | |||
35149 | * | 199.2 | -17.9 | 295 | (102) | 20.74 | -0.3 (3) | 2, 4 | |||||
36486 | * | 203.9 | -17.7 | 281 | (85) | 20.17 | -0.4 (1) | -0.2 (3) | 1, 4 | ||||
36861 | * | 195.1 | -12.0 | 324 | (109) | 20.81 | -0.4 (1) | 1 | |||||
37043 | 209.5 | -19.6 | 407 | (185) | 20.18 | -0.3 (1) | 1 | ||||||
37128 | * | 205.2 | -17.2 | 412 | (246) | 20.48 | -0.4 (1) | -0.2 (3) | 1, 4 | ||||
38666 | 237.3 | -27.1 | 397 | (111) | 19.85 | -0.4 (4) | -0.5 (3) | 0.0 (1) | -1.1 (1) | -0.1 (1) | 2 | ||
38771 | 214.5 | -18.5 | 221 | (45) | 20.53 | -0.4 (1) | 1 | ||||||
44743 | 226.0 | -14.0 | 153 | (17) | 19.28 | 0.0 (4) | 5 | ||||||
47839 | 202.9 | 2.2 | 313 | (93) | 20.40 | -0.5 (1) | -0.2 (3) | 1, 4 | |||||
57061 | 238.2 | -5.5 | 1514 | 20.80 | -0.3 (1) | -0.2 (3) | 1, 4 | ||||||
68273 | 262.8 | -7.7 | 258 | (41) | 19.74 | -0.4 (2) | -0.7 (2) | -1.1 (3) | 2 | ||||
72089 | 263.2 | -3.9 | 1700 | 20.60
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-1.1 (2) | -0.5 (3) | -0.5 (4) | 2 | |||||
91316 | 234.9 | 52.8 | 869 | 20.44 | -0.2 (3) | 4 | |||||||
93521 | * | 183.1 | 62.2 | 1700 | 20.10 | 0.0 (4) | -0.4 (2) | -0.1 (1) | -0.7 (4) | 2 | |||
100340 | 258.8 | 61.2 | 5300 | 20.47 | -0.8 (2) | -0.4 (1) | 3 | ||||||
116852 | 304.9 | -16.1 | 4800 | 20.96 | -0.8 (2) | -0.3 (2) | -0.8 (2) | -0.3 (2) | 2 | ||||
120086 | 329.6 | 57.5 | 299 | (140) | 20.41 | -0.9 (2) | -0.7 (2) | -0.7 (2) | -1.3 (2) | 2 | |||
141637 | * | 346.1 | 21.7 | 160 | (27) | 21.20 | -0.4 (3) | 2, 4 | |||||
143018 | * | 347.2 | 20.2 | 141 | (19) | 20.75 | -0.3 (3) | 2, 4 | |||||
144217 | * | 353.2 | 23.6 | 163 | (36) | 21.08 | -0.2 (3) | 4 | |||||
147165 | * | 351.3 | 17.0 | 225 | (50) | 21.40 | -0.4 (3) | 4 | |||||
149757
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* | 6.3 | 23.6 | 140 | (16) | 21.13 | -0.4 (1) | -1.6 (1) | -1.3 (1) | 0.1 (4) | -2.1 (1) | -0.7 (1) | 1, 2, 4 |
19.74 | 0.0 (3) | -0.9 (1) | -0.5 (1) | -1.1 (1) | 0.0 (1) | 2 | |||||||
149881 | 31.4 | 36.2 | 2100 | 20.57 | 0.0 (2) | -0.3 (3) | -0.1 (2) | -0.8 (4) | 0.0 (3) | 2, 4 | |||
154368 | * | 350.0 | 3.2 | 366 | (199) | 21.62 | -0.5 (1) | -0.6 (3) | -0.8 (5) | -0.6 (3) | -1.2 (3) | 0.1 (3) | 2 |
157246 | * | 334.6 | -11.5 | 348 | (123) | 20.73 | -0.3 (1) | 1 | |||||
158926 | * | 351.8 | -2.2 | 216 | (52) | 19.23 | -0.1 (3) | 4 | |||||
167756 | 351.5 | -12.3 | 4000 | 20.81 | -0.9 (1) | -0.2 (1) | 2, 4 | ||||||
212571 | * | 66.0 | -44.7 | 338 | (107) | 20.56 | -0.3 (3) | -0.9 (4) | 0.0 (3) | 2, 4 | |||
215733 | 85.2 | -36.4 | 2900 | 20.76 | -0.2 (3) | -0.6 (2) | -0.3 (2) | 4, 6 | |||||
3C 273 | * | 290.0 | 64.4 | 20.10 | -0.7 (2) | 0.1 (2) | 2 | ||||||
References: (1) Meyer et al. (1998), (2) references given in Savage & Sembach (1996a, their Table 3), | |||||||||||||
(3) Savage & Sembach (1996b), (4) Roth & Blades (1995), (5) Dupin & Gry (1998), (6) Fitzpatrick & Spitzer (1997), | |||||||||||||
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The accretion hypothesis was proposed by Venn & Lambert (1990) because they
noticed similarities between Bootis star underabundances and element depletions
in the interstellar gas. They assumed that
gas in a dusty circumstellar nebula, whose accretion could result in the observed
underabundances, shows depletions similar to those of the interstellar gas.
Therefore we compare in this section the abundance pattern of the
Bootis stars
(Paper I) with recent determinations of abundances in the interstellar gas.
The chemical composition of the interstellar gas has been studied
by several authors along many different sight lines.
Savage & Sembach (1996a) give an extensive review on abundances in the interstellar medium (ISM).
The galactic longitudes, latitudes and distances of the stars at the end of the sight lines
are given in columns two to four of Table 3.
The hydrogen column density is given in column five and the depletions of six elements
are given in columns six to eleven. The solar values have been taken from
Grevesse et al. (1996).
Abundances for the following additional elements, which have also been studied in
Bootis stars, are available: C, N, Na (Welty et al. 1994), Al, Ca, Ti, Cr, Mn, Co, Ni, Cu.
For Na, only absorption lines of the
neutral element have been studied, whereas singly ionized Na is more abundant
in the ISM. Therefore these abundances cannot be compared
directly to that of the other elements, except for the sight line to
Oph (HD 149757). For this star,
a ratio of the ionized to neutral Na column density of 3.1
was derived by Morton (1975).
![]() |
Figure 4:
Mean abundances for all ISM sight lines from Table 3, as well as highest and lowest abundances. The number of available abundances is given below the element name. The grey bars indicate the mean and ranges of ![]() |
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For S, the ISM abundance distribution is exactly the same as for the Bootis stars.
On the other hand, the mean abundance of Zn is significantly
lower (by 0.6 dex) in
Bootis stars than in the ISM.
Also, the mean abundances of Mg, Al, Si and Mn are slightly
lower (but note that only four ISM measurements are available for Al).
Furthermore, for all of these elements except Al the lowest abundances are lower
in the
Bootis stars than in the ISM by 0.4 to 0.8 dex.
This does not seem to fit into the
accretion/diffusion theory, because the originally
normal element abundance in the stellar atmosphere should converge to the abundance
in the accreted (interstellar) matter. The ultimate atmospheric abundance
depends mainly on the accretion rate and the mass of the convection zone.
In this picture the ISM abundances set a lower limit for the Bootis star abundances,
which is exceeded by the observations.
The situation is different for the other heavier elements,
where the mean ISM abundances lie well below the mean
Bootis abundances,
and also the lowest ISM abundances are lower than that of the
Bootis stars.
The most controversial abundances are that of Zn,
whose mean abundance and distribution is similar to that of S in the ISM.
The mean [Zn/Fe] ratio is +1.0
0.3 dex in the ISM, whereas the mean ratio
of the same elements for
Bootis stars is +0.3
0.4 dex. These values have
been derived including only sight lines or stars for which the abundances of
both elements are available. We obtain the same values when using only Fe I
lines for the
Bootis stars, thus possible unconsidered Zn I NLTE effects
seem to be negligible (see also Paper I, Sect. 4).
C/C
![]() |
O/O
![]() |
Na | Mg | Si | S | Ca | Ti | Cr | Mn | Fe | |
ISM (HD 22586) | -0.6 (2) | -2.4 (2) | -1.7 (2) | -1.1 (2) | |||||||
HD 11413 | -0.2 (2) | -0.9 (3) | -1.4 (2) | -1.5 (2) | |||||||
ISM (Orion region) | -0.4 (1) | -2.1 (3) | -1.7 (3) | ||||||||
HD 31295 | -0.5 (1)/0.0(1) | -0.5 (2) | -0.8 (2) | ||||||||
ISM (HD 93521) | +0.0 (4) | -0.4 (2) | +0.0 (1) | -1.1 (5) | -0.7 (3) | -0.9 (4) | |||||
HD 84123 | -1.0 (2) | -1.0 (2) | -0.6 (1) | -1.0 (1) | -1.1 (3) | -1.2 (2) | |||||
HD 84948 A | -1.2 (5) | -0.8 (4) | -1.3 (3) | -1.2 (3) | |||||||
HD 84948 B | -1.0 (4) | -0.6 (5) | -0.5 (4) | -1.0 (2) | |||||||
HD 101108 | -0.3 (2) | -0.5 (3) | -0.2 (2) | -0.4 (2) | -0.7 (1) | ||||||
ISM (3C 273) | -0.7 (2) | -0.7 (1) | |||||||||
HD 105759 | -1.0 (5) | ||||||||||
HD 110411 | <-0.3 | ||||||||||
ISM (HD 157246) | -0.3 (1) | ||||||||||
HD 168740 | /0.0 (1) | ||||||||||
ISM (![]() |
-0.4 (2) | -0.5 (1) | -0.6 (3) | -2.5 (3) | -1.1 (3) | -1.2 (3) | |||||
HD 170680 | /0.0 (1) | /0.0 (1) | -0.2 (2) | -0.5 (1) | -0.4 (3) | -0.4 (1) | |||||
ISM (HD 212571) | -0.3 (3) | -1.4 (3) | |||||||||
HD 204041 | +0.0 (2) | -0.8 (2) |
![]() |
Figure 5:
Comparison of the interstellar abundances towards the regions of HD 149757
and ![]() ![]() |
Open with DEXTER |
The significance of these findings could be reduced
by the fact that interstellar
depletions depend on cloud conditions (Savage & Sembach 1996a; Spitzer 1985),
but we have averaged over a large
range of densities (and temperatures). However, if we divide the ISM sample
into clouds with "low'' (
)
and "high''
(
)
densities the average depletions of the
deficient elements are larger in the denser (and cooler) clouds by only 0.3 dex,
although the minimum abundances are on the average
by 0.9 dex lower. Therefore, the problems discussed in the previous paragraph remain,
in particular if we regard the circumstellar environment to be represented
more closely by the less dense (and warmer) interstellar clouds.
Of particular interest is the region in the direction of HD 93521,
for which six elements can be compared with the stars HD 84123,
HD 84948 and HD 101108. The ISM abundances of
the lighter elements Mg, Si and S are too high to explain the Bootis abundances
by accretion of this (or similar) material. On the other hand, the abundances of the
heavy elements Ti, Mn and Fe are similar in this ISM region and the three
Bootis stars.
The averaged Cr and Zn abundances of four adjacent sight lines
(HD 141637, HD 143018, HD 144217 and HD 147165 = "
Sco region''),
the abundance pattern of the most intensively studied
Oph sight line
and that of the
Bootis star HD 142703 are displayed in Fig. 5.
All ISM abundances except for S are lower than in the
Bootis star, when regarding the cool
Oph cloud. For the warm cloud,
the Cr and Zn abundances are also discrepant.
For the other regions we observe the same trends in the individual abundance
patterns as for the mean values.
In conclusion, the accretion scenario could explain the spectroscopic features of a
fraction of the Bootis stars. For the other part, the observed ISM underabundances
are not low enough, which suggests that either a different mechanism is operating
or the circumstellar abundances differ significantly from that measured in the
near interstellar medium. It might also be possible that the local abundance
variations in the ISM are larger than assumed for the comparison.
Finally, there could be additional uncertainties in the stellar abundances
because of unaccounted-for physical processes in the atmospheres, like stratification
due to diffusion, or inadequate treatment of convection.
![]() |
Figure 6: Abundances of metal poor post-AGB stars versus condensation temperature. The arrow to the lower left represents the mean error of s. |
Open with DEXTER |
![]() |
Figure 7:
Abundances of the ![]() |
Open with DEXTER |
The post-AGB stars show evidence for being surrounded by circumstellar shells.
A small subgroup with unusually low metal abundances, but nearly solar abundances
of C, N, O and S has been identified (Bond 1991). It has been proposed that they
have experienced accretion of the circumstellar gas depleted by dust fractionation
(van Winckel et al. 1992), which is supported by an enhanced abundance of Zn relative
to Fe in one of these stars.
Figure 6 shows the correlation between
the abundances of the five metal poor post-AGB stars
(Kodaira 1973; Lambert et al. 1988; Luck & Bond 1984; Bond & Luck 1987; Waelkens et al. 1991; Waelkens et al. 1992; van Winckel et al. 1992)
and the condensation temperatures ()
of the elements (taken from Fegley 1997).
A similar but more shallow correlation (with one or two exceptional elements)
can be seen in HD 106223
(Fig. 7; note that the vertical scale is different from Fig. 6)
and six other
Bootis stars (HD 319, HD 31295, HD 75654, HD 142703, HD 204041
and HD 210111).
Other
Bootis stars show nearly solar abundances of elements with low condensation
temperature (C, N, in some cases also S and Na) and more or less constant
underabundances of the other elements like HD 84123 in Fig. 7.
We conclude that chemical separation could be responsible for the abundances
of some, but not all
Bootis stars, although the mechanism seems to be less
efficient than in the post-AGB stars.
For the comparison of the abundances of the two groups, it has to be taken
into account that the original mean abundance in post-AGB stars is low
(
-0.7 dex, see Heiter 2000) because of their age (population II).
Furthermore, their C, N and O abundances have been enhanced during the AGB phase.
"Vega-like'' stars exhibit IR flux excesses which indicate the presence of a
dust envelope. Many members of this class have been found through searches
of the IRAS catalog (Mannings & Barlow 1998, and references therein).
Three Bootis stars are amongst them:
Boo,
Ori and
Vir.
Table 5 summarizes the results of
dedicated searches for IR excesses in
Bootis stars
including data obtained with the ISO satellite.
As the dust detection rate is very small, the existence of shells
around most
Bootis stars, as required by the accretion/diffusion
hypothesis, has to be questioned. Otherwise, the excess IR emission
might be too faint to be detected with today's IR photometric devices.
Holweger et al. (1999) investigated high resolution spectra of normal
and "dusty'' A stars and
Bootis stars (Table 5).
They concluded that signatures of circumstellar gas are not as common
as that of circumstellar dust in normal A stars
and that either the two kinds of circumstellar
matter rarely coexist around a star (they could appear at different evolutionary
stages) or that both components cannot be detected at the same time.
Abundances are only available for seven "dusty'' A type main sequence stars
(Dunkin et al. 1997; Holweger et al. 1997), apart from Vega (Adelman & Gulliver 1990; Ilijic et al. 1998).
Two of them ( Pic and
Oph) additionally show evidence for
circumstellar gas shells in their spectra.
No abundances are available for any other spectroscopically classified
"A-shell'' stars.
The abundances of Vega lie in the range of the
Bootis star abundances,
except for Al, V and Zr, which are more abundant than in any of the
Bootis
stars. This abundance pattern provides only weak evidence against a
classification of Vega as a
Bootis star.
But a recent analysis of IUE spectra (E. Solano, private communication),
shows that Vega has to be excluded from the
Bootis group, because
the C/(Al, Si, Ca) equivalent width ratios are by far smaller than the
limiting criteria defined by Solano & Paunzen (1998, 1999).
However, Vega is the most metal deficient of the analysed Vega-like stars,
with only one star (HD 169142) reaching similar underabundances for Mg and Si.
All other element abundances correspond to that of normal stars (Paper I).
These results show that presence of circumstellar matter around A-type
main sequence stars is not necessarily related to abundance anomalies as observed
in
Bootis stars.
HD | Dust? | Ref. | Gas? | Ref. |
319 | ? | - | no | 1 |
11413 | probably | F1999 | yes | 1 |
30422 | ? | - | no | 1 |
31295 | yes | K1994,S1986 | no | 1, 2 |
109738 | no | K1994 | ? | - |
110411 | yes | F1999,C1992 | no | 1, 2 |
111604 | ? | - | no | 2 |
125162 | yes | P2000,K1994, S1986 | no | 2 |
142703 | probably | P2000 | no | 1 |
154153 | no | K1994 | ? | - |
183324 | ? | - | no | 1 |
192640 | no/yes | P2000/F1999 | no | 3 |
193256 | ? | - | yes | 1 |
193281 | ? | - | no | 1 |
198160/1 | ? | - | yes | 1 |
204041 | probably | P2000 | no | 1 |
210111 | ? | - | no | 1 |
221756 | no | P2000 | no | 2 |
HD | ![]() |
I | C | HD | ![]() |
I | C |
319 | + | + | 125162 | - | - | ||
11413 | - | + | - | 142703 | + | - | + |
15165 | - | - | 168740 | + | |||
31295 | x | + | + | 170680 | + | ||
74873 | x | - | 183324 | x | - | ||
75654 | + | 192640 | + | - | |||
84123 | + | - | - | 193256 | - | - | |
84948A/B | + | - | 198160/1 | - | |||
101108 | + | + | - | 204041 | - | + | + |
106223 | + | + | 210111 | - | + | ||
107233 | + | 221756 | x | ||||
110411 | x | - |
The Bootis star abundances were examined with regard to correlations to the
stellar parameters of this group, in particular the effective temperature.
It was found that for some elements
(C, Na, Mg, Si, Ca, Sc, Cr, Fe, Sr) the abundances are weakly correlated
with
,
,
the age, the pulsational period or
.
The scatter of heavy element abundances in individual stars does not depend on
.
These findings are inconclusive with regard to testing the accretion/diffusion theory.
Because of the lack of calculations
for more than three elements and different atmospheric parameters, the treatment of convection,
the calculation of the radiative acceleration and the free parameters
(mainly the accretion rate and the abundance spectrum in the accreted material)
we consider the theoretical models to be rather simple and incomplete.
The chemical composition of the Bootis stars has been compared to that of the
interstellar medium (ISM).
The mean abundances of some elements (Mg, Si, Mn, Zn) are slightly lower
in the
Bootis stars than in the ISM (by 0.2 to 0.6 dex), and the lowest
abundances found in
Bootis stars for these elements are lower than the lowest
ISM abundances by 0.4 to 0.8 dex. Similar deviations have been found for
only half of the single stars which can be compared to nearby sight lines.
Within an accretion/diffusion scenario, the abundances of the accreted elements
would be expected to be greater than in the ISM.
The
Bootis abundance pattern has also been compared to
that of stars with circumstellar material (post-AGB, Vega-like and A-shell stars).
Similar relations of abundances with condensation temperatures
suggest that the same physical processes lead to the chemical
compositions of some
Bootis stars and the metal poor post-AGB stars
although theoretical calculations for the latter group do not exist.
More observations are clearly needed to confirm this hypothesis.
On the other hand, the lack of metal deficiency in dusty
stars with atmospheric parameters similar to
Bootis stars questions the connection
of circumstellar dust with the
Bootis phenomenon, although the comparison
is based on a very small sample of Vega-like stars.
From the currently available abundance data we conclude that the stars HD 319, HD 31295 and HD 106223 could well have experienced accretion of circumstellar gas (see Table 6), which however has not been detected in their spectra. For the other stars, further examination and spectral data are required.
Acknowledgements
This research was carried out within the working group Asteroseismology-AMS, supported by the Fonds zur Förderung der wissenschaftlichen Forschung (project S7303-AST). We want to thank E. Solano for providing the information on the IUE spectra of Vega. Thanks go to the referee, K. A. Venn, whose comments have helped to greatly improve the paper. Use was made of the Simbad database, operated at CDS, Strasbourg, France.