next previous
Up: The Henize sample of


Subsections

   
3 Geneva photometry

The Henize sample of S stars has been monitored in the Geneva photometric system on the Swiss telescope at La Silla (Chile). Detailed information on this photometric system and on the data reduction can be found in Golay (1980), Rufener (1988) and Rufener & Nicolet (1988). Among the 205 S stars of the Henize sample, 179 could be reached with the 70 cm Swiss telescope, with an average of 4 good-quality photometric measurements (in all filters) per star.

3.1 Rejected measurements

Some photometric measurements have been discarded. They concern mostly misclassified stars, or stars with abnormal colours:

3.2 Average colours and standard deviation

The average magnitudes were computed from the weighted fluxes according to Eq. (2) of Rufener (1988), where the weights refer to the quality of the measurements.

The reduced standard deviation $\sigma_{\rm r}$ is computed by quadratically subtracting the instrumental error $\sigma_0$ from the standard deviation $\sigma$. The instrumental error is computed by interpolating Fig. 2 of Barblan et al. (1998), giving the mean precision as a function of the magnitude for observations performed in the Geneva system. If $\sigma\le\sigma_0$, then $\sigma_{\rm r}=0$. The reduced standard deviation has not been computed for magnitudes fainter than 16.5, because of the large uncertainties affecting the mean precision $\sigma_0$ at such faint magnitudes.

   
3.3 Dereddening

Each star has been dereddened according to the following procedure:

(i) If $10^\circ\le\vert b\vert<45^\circ$, the colour excess EB-Vis taken from Burstein & Heiles (1982) and is multiplied by the factor $[1- \exp(-10~r~\sin\vert b\vert)]$, where r is the distance in kpc and b is the galactic latitude (Feast et al. 1990); 72 stars are concerned. The visual extinction is then computed with $A_V = R \times E_{B-V}$, where R=3.1.

(ii) If $\vert b\vert<7.6^\circ$, AV(r) is taken from Neckel & Klare (1980); 70 stars are concerned.

(iii) If $\vert b\vert\ge 45^\circ$, or if the star is not on the Milky Way fields defined by Neckel & Klare (1980), or if it falls outside their AV(r) diagram (i.e., if the star is located too far away), then the visual extinction is taken from Arenou et al. (1992); 37 stars are concerned.

The dereddening procedure then requires to assign absolute visual magnitudes to S stars. From HIPPARCOS parallaxes, intrinsic S stars are known to be brighter than extrinsic S stars (Van Eck et al. 1998), but several factors (intrinsic variability, as well as the Lutz-Kelker bias) prevent from giving accurate average luminosities for both classes of S stars. The only previous large-scale estimate of absolute visual magnitudes of S stars is by Yorka & Wing (1979), who derived that the average MV at maximum light is of the order -1.5 to -2.0 for Mira S stars (i.e., intrinsic S stars) and -1 for non-Mira S stars (presumably mostly extrinsic S stars).

In principle intrinsic S stars and extrinsic S stars should thus be assigned different absolute magnitudes (say MV=-1 for extrinsic S stars and MV=-2 for intrinsic S stars), depending on whether they have technetium or not. This approach has not been retained here since (i) the only unambiguous way to distinguish extrinsic from intrinsic S stars is technetium detection, and this information is available only for 70 S stars (out of 205); the other parameters capable of segregating the two kinds of S stars have only a statistical efficiency (see the discussion about Sb in Paper III), and (ii) this would introduce an a priori distinction between extrinsic and intrinsic S stars, which would then be difficult to disentangle from possible genuine photometric differences derived subsequently.

While the intrinsic S stars are brighter than the extrinsic ones, they are also much redder, hence their V magnitude is dimmed. Therefore the single plausible value of MV=-1 has been assigned, for dereddening purposes only, to both extrinsic and intrinsic S stars.

The dereddening process is iterated until convergence of the apparent V magnitude is achieved (to a level of 10-4 mag). The dereddened U and B magnitudes are then computed, using $E_{U-B} = 0.652 \times E_{B-V}$, a relation derived by Cramer (1994) for B stars in the Geneva photometric system (no such relation is available for late-type stars).


next previous
Up: The Henize sample of

Copyright The European Southern Observatory (ESO)