The grid of 254 computed spectra is listed in Table 1. The range in
temperature extends from 3 500 to 7 500 K, with a 250 K step.
The models have been computed for metallicities []
= -2.5, -1.5,
-0.5, 0.0 and +0.5. For each
,
[
]
pair, three spectra at
different surface gravities are given which roughly correspond to luminosity
classes V, III, and I in the MKK classification system. The surface
gravities are log g = 4.5, 2.0 and 1.0 for
3500
(K)
5 000, and log g = 4.5, 3.0 and 2.0 for the
hotter models. Only the spectrum corresponding to
= 3 500 K,
[
]
= -2.5 and log g = 4.5 is missing in this scheme (cf.
Table 1 and Fig. 5), because we have not been able to obtain the constancy
of flux with depth during the computation of this model. There are also a
few models which have, in the upper layers, a percentage error that it too
large in the flux derivative dH/d
,
indicating the failure of
the condition of the constancy of the flux with depth. These models are
marked with a slanted entry in Table 1. In some cases, the problem is due to
the overcoming of the temperature limit T = 2 089 K of the opacity
distribution function tables (ODFs) by the temperatures of the uppermost
layers of the model. The corresponding synthetic spectra may be of lower
quality.
As an example of the spectra which are electronically retrievable, the
spectrum for the full 7650-8750 Å interval and
= 5500 K,
[
]
= -0.5, log g = 3.0 parameters is presented in Fig. 1.
Remaining Figs. 2-93 will focus on the GAIA 8500-8750 Å interval
only. The effects caused by changing the temperature, the metallicity and
the gravity are illustrated in Figs. 2, 3 and 4 respectively.
The synthetic spectra are based on the grids of model atmospheres computed by Castelli (1999) with an updated version of the ATLAS9 code (Kurucz 1993a). These models differ from Kurucz's models only for the convection. They are available at Kurucz's website (http://cfaku5.harvard.edu).
Our synthetic spectra follow the
K
step of the grid of available model atmospheres, but only a sub-set of the
available surface gravities have been explored. Furthermore, only the
microturbulent velocity
= 2 km s-1 was considered.
Synthetic spectra were computed with the SYNTHE code of Kurucz (1993b) at a
500 000 resolving power. They were then degraded to the
resolving power of the spectra in Paper I by
adopting a Gaussian instrumental profile. No rotational velocity and
macroturbulent velocity were assumed in our simulations.
In computing the spectra we adopted the solar abundances given by Pagel (1997), while the model atmospheres (which are based on Kurucz' ODFs), use the Anders & Grevesse (1989) solar abundances. Elements for which the abundances in model atmospheres and synthetic spectra differ are N (-0.08) O (-0.06), F (-0.04), S (+0.09), Ar (-0.06), K (-0.12), Sc (+0.08), Ti (+0.04), Fe (-0.15), Sr (+0.07), Zr (+0.10), La (-0.05), Ce (+0.03). The numbers in parenthesis are the logarithmic differences between the abundances from Anders & Grevesse and Pagel.
Kurucz (1995a) has been the source for the atomic lines, Kurucz (1993b) for
the molecular lines of C2, CN, CO and hydrides (CH, NH, OH, MgH, SiH),
and Kurucz (1999) for TiO data. More details about atomic and molecular
lines can be found in Kurucz (1995b) and in the Kurucz website. Molecular
lines were considered for the models with
6500 K. The TiO
contribution is inessential at all temperatures for [
]
= -2.5,
while it becomes signficant at
= 3750 K for [
]
= -1.5,
= 4000 K for [
]
= -0.5,
= 4250 K for
[
]
= 0.0, and
= 4500 K for [
]
= +0.5.
The CN is the molecule with the strongest lines in the GAIA
8500-8750 Å region for the models with
4500 K.
To assess the usefulness of the computed spectra we compare three of them
with real spectra in Figs. 90, 91 and 92. Figure 90 shows the comparison
between the
= 5750 K, [
]
= 0.0,
synthetic
spectrum and the Sun observed spectrum taken from Kurucz et al. (1984) atlas
(degraded to 20 000 resolving power). Figures 91 and 92 compare the observed
spectra for G5 V and K5 V stars from Paper I with the closest synthetic
spectra here computed.
In the comparison against the Sun, the larger wings for the Ca II lines are
mostly related to the structure of the
ATLAS9 models. When the Holweger-Müller (1974) solar empirical model is
used the agreement with the observed spectrum improves considerably. The
same effect was shown by Cayrel et al. (1996) for the solar Ca I triplet at
6102, 6122, and 6162 Å. About the comparison with stars other than our
Sun, the reader should bear in mind that our spectra are not intended to match
any star in particular (which will have non zero rotational and
macroturbolent velocities, a microturbolent velocity probably different from the
= 2 km s-1 here adopted, and a quite probable non-solar partition of the
metal abundances). The present atlas instead is intended to explore the effects
of changing the basic parameters describing the spectrum of a star in order
to provide the simulations of GAIA observations with a realistic and
complete set of input spectra.
The comparisons in Figs. 90-92 indicate that the synthetic spectra well
represent the real spectra. They therefore constitute a useful input
databank for simulations of GAIA observations as well as an aid to
ground-observer spectroscopists working at moderately high resolving power
(
)
in the near-IR region of
the spectrum. The original computation at a 500 000 resolving power will allow us
to re-map the whole grid of synthetic spectra at any resolution that the
industrial designing of GAIA should require other than the currently baselined
.
The interested reader can evaluate the effects of changing the
microturbolent velocity
by inspecting Fig. 93 where a zoomed portion
of three spectra with the same
= 5750 K, log g = 2.0 and
[
]
= 0.0 but different microturbolent velocities (
= 1, 2 and
4 km s-1) are compared. The comparison is intentionally carried out for a
gravity typical of a supergiant because the effect of the microturbulent
velocity increases with decreasing gravity.
The 254 spectra are presented in Figs. 5 to 89 (available only electronically) following the scheme in Table 1. Each figure is devoted to a triplet of spectra characterized by the same temperature and metallicity but with different surface gravities. This arrangement is quite similar to that of Paper I where the spectra were arranged into luminosity sequences at a given spectral type, and should facilitate the intercomparison between observed and synthetic spectra.
Only the 8490-8750 Å interval of interest to the baseline configuration
of GAIA is presented in the figures. The remaining 7650-8490 Å interval
is available only via the spectra in electronic form. The most relevant
lines in the 8490-8750 Å range are tabulated in Table 2.
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