6.1 Introduction

Our understanding of Be stars is still incomplete, see Chapter 1. Theoretical models can only be constrained, or indeed ruled out, if their predictions can be confronted with observations of well understood Be star samples. Hitherto, a homogeneous data set involving extensive wavelength coverage across all Be spectral types has been lacking.

This demand has been addressed by defining and observing in a homogeneous fashion a representative sample of Be stars. The sample contains objects from O9 to B8.5 and of luminosity classes III (giants) to V (dwarfs), as well as three shell stars. It was selected in an attempt to contain several objects that were typical of each spectral and luminosity class in the above range; it therefore does not reflect the spectral and luminosity class space distribution of Be stars, but only the average properties of each subclass in temperature and luminosity. A spectral type and measure of v sin(i) were derived for each object in the sample and presented in Steele et al. (1999). In Clark and Steele (2000), K band spectroscopy of the sample is presented, and in Steele and Clark (2001) H band spectroscopy. In a forthcoming paper, Steele and Negueruela (2002), present spectra in the regions of the Ha and Paschen series. In an attempt to ascertain whether Strömgren photometry can be successfully separated into the constituent parts of circumstellar excess, interstellar reddening and intrinsic colour, the results of the separation attempted in this chapter will be confronted with the physics of circumstellar excess line and continuum production. The results of the separation will also be used to derive the fundamental stellar properties that the Strömgren filter set was originally designed to.

One of the main problems which prevents the detailed study and modelling of Be stars is the difficulty in determining the precise astrophysical parameters (MV , Teff, log g) of the underlying B star (Fabregat et al.1996). This is because the equivalent widths of Balmer lines are distorted by emission lines of the circumstellar shell and photometric measurements are hampered by the circumstellar continuum radiation. Due to these effects the usual techniques of uvbyb calibration are not suitable (Fabregat and Torrejon1998). Those spectral lines referred to as the Balmer lines are generated by electrons in hydrogen atoms which fall (emission line) from higher energy states to the n = 2 shell, or are energised from (absorption line) the n = 2 shell.

The uvby and Hb photometric systems, defined by Strömgren (1966) and Crawford and Mander (1966), were designed to measure fundamental spectral signatures in early and intermediate type stars (Fabregat and Torrejon1998). The intermediate width filters and narrow tails allows for high transmission efficiency (see Table 2.2 and Figure 6.1), this design was forged such that the system would be almost independent of the detector and thus easily transformed to a standard set of references. The passband of each filter was picked to correspond to a particular astrophysical effect. The u filter relates to the Balmer discontinuity (see Section 6.1.1) while v was chosen to coincide with that section of the spectrum that shows metal excess. The wavelength of the b and y filters were chosen to correspond to that section of the spectrum almost purely determined by stellar temperature.

Fabregat and Torrejon (1998) have developed a method to allow Strömgren filters to be used to observe Be stars, (see Section 6.5 later in this chapter), this chapter attempts to use this method to find out detailed information about the stars in the representative sample. The Strömgren filters are one of the possible filter options on the LT, it is therefore necessary for the LT PL to be able to reduce data obtained from these filters, accordingly the data in this chapter will be processed using the LT PL.


The Stromgren filter system
Figure 6.1: The Strömgren filter system, showing the overlapping nature of the Hb filters, extracted from the Asiago photometric database (see e.g.,  Moro and Munari2000).

The usual colour indices employed are given by

(b - y) (6.1)
c1 = (u - b) - (v - b) (6.2)
m1 = (u - b) - (b - y) (6.3)
b = Hbnarrow - Hbwide, (6.4)
(b - y) serves as a temperature indicator; c1 is a temperature indicator for hot stars and a luminosity indicator for cooler stars; b is a luminosity indicator for hot stars and a temperature indicator for cooler stars. For cooler stars m1 measures the amount of line-blanketing, the dimming of the blue part of the spectrum caused by millions of heavy-element absorption lines

6.1.1 The Balmer Discontinuity

The opacity of stellar material suddenly increases at the wavelength c  ~~ 3646Å, therefore the measured radiative flux decreases. This sudden break in the continuum spectrum of a star is known as the Balmer discontinuity. It occurs at the point where hydrogen becomes ionised, this increases density and therefore opacity, its size depends on the fraction of hydrogen atoms that are in the first excited state, which in turn depends on the temperature.