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Astron. Astrophys. 341, 857-866 (1999)
1. Introduction
Fundamental stellar parameters such as masses and radii of well
detached double-lined spectroscopic eclipsing binaries can be
determined very accurately (Andersen 1991). Therefore, from accurate
(1-2%) stellar mass and radius determinations of such objects, one can
compute surface gravities to very high and otherwise inaccessible
confidence levels. Indeed, Henry & Mc Carthy (1993) have discussed
the data available for visual binaries of solar mass and below. Only
Cen B (G2V,0.90
) has a mass known with an accuracy
comparable to that for favorable eclipsing binaries. This point shows
the importance of choosing such double-lined eclipsing binaries in
order to obtain surface gravities with the highest possible accuracy.
Moreover, these binaries are of great interest to perform accurate
tests of stellar evolutionary models (see e.g. Lastennet et al. 1996,
Pols et al. 1997, Lastennet & Valls-Gabaud 1998) used to derive
cluster ages. The knowledge of all possible stellar parameters for
such single stars is the basis of the modelling of the global physical
properties and evolution of star clusters or galaxies. Nevertheless,
while masses and radii are accurately known, the effective
temperatures - and consequently, the luminosities of these stars -
strongly depend upon the calibration used to relate photometric
indices with . As a matter of fact,
for such binaries the temperatures given in the literature come from
various calibration procedures and are indeed highly inhomogeneous.
Furthermore, due to the lack of empirical calibrations at different
metallicities, solar metallicity is often assumed for photometric
estimations of . In this regard,
synthetic photometry performed from large grids of stellar atmosphere
models, calibrated in ,
, and
, provides a powerful tool of
investigation. In this paper, we explore simultaneous solutions of
and ,
and we address the question of the reliability of
metallicity-independent effective temperature determinations.
We have selected 20 binary systems (40 stars) for which we have
uvby Strömgren photometry with estimated errors (see
Table 1). For this sample, previous estimates of effective
temperature are not homogeneous, originating from various calibrations
established for different spectral-type domains: Morton & Adams
(1968), Relyea & Kurucz (1978), Osmer & Peterson (1974),
Grosbol (1978), Davis & Shobbrook (1977), Popper (1980), Moon
& Dworetsky (1985), Saxner & Hammarbäck (1985), Jakobsen
(1986), Magain (1987), Napiwotzki et al. (1993), and Edvardsson et al.
(1993). Moreover, all these studies are of course historically not
fully independent. As an example, the
of Moon & Dworetsky (1985) is estimated using the
, (B-V)0 calibration of
Hayes (1978) and the , c0
calibration of Davis & Shobbrook (1977). However, this does not
mean that these calibrations allow to derive very similar
temperatures. As highlighted by Andersen & Clausen (1989)
concerning the O-type components of EM Carinae, the temperature
calibration of Davis & Shobbrook (1977), Jakobsen (1986), and
Popper (1980) do not agree particularly well. A similar comparison of
these three calibrations made by Clausen & Giménez (1991)
with the massive B-type components of CW Cephei leads to
![[FORMULA]](img6.gif) ![[FORMULA]](img1.gif) 5500K
! Thus, a new and homogeneous determination of effective
temperature is of primordial interest for such well-known objects. In
order to re-derive in a homogeneous way the
of these stars, we have used the
Ba sel S tellar L ibrary (hereafter
"BaSeL" ) which provides empirically calibrated model spectra
over a large range of stellar parameters (Lejeune et al. 1997,
1998a).
![[TABLE]](img28.gif)
Table 1. Strömgren photometry for the sample (after Table 5 of Jordi et al. 1997). Some useful notes about reddening are given in the last column.
Notes:
this work (cf. Sect 3.3.2)
a) Clausen (1991); b) Popper et al. (1985); c) Andersen & Clausen (1989); d) Clausen & Giménez (1991); e) Our value is consistent with E(b-y)=0.009 0.008 for A-stars (Crawford, 1979); f) Andersen et al. (1993) using the (b-y)0-c0 relation of Crawford (1978); g) Clausen et al. (1986) determined the reddening from the [u-b]-(b-y)0 relation for early-type stars of Strömgren & Olsen (unpublished) and the c0-(b-y)0 relation of Crawford (1973), which give nearly identical results; h) Andersen et al. (1990) used E(b-y) 0.0 but quote E(b-y) 0.025 as a possible value; i) E(B-V) 0.14 0.01 (Lacy & Frueh 1985); j) E(B-V) 0.02 0.02 (Hrivnak & Milone 1984); k) Andersen et al. (1984) using the calibrations of Grosbol (1978); l) Moon & Dworetsky (1985); z) At the best of our knowledge, systems for which interstellar reddening has been neglected or considered as insignificant in the literature.
Note: we assume E(b-y) 0.73 E(B-V) after Crawford (1975).
In Sect. 2, we will describe the models used to perform our
calculation of from uvby
Strömgren photometry. Sect. 3 will be devoted to the description
of the method and the presentation of the results.
© European Southern Observatory (ESO) 1999
Online publication: December 16, 1998
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