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Scalo function

Stellar evolution has consequences in the development of luminosity and colours of stellar populations, as well as chemical enrichment. Boissier and Prantzos (1999) have produced a more-or-less classical model of the evolution of the Milky Way, making a detailed study of this aspect, known as chemo-photometric evolution , using an IMF similar to the Kroupa-Scalo function in Chapter 7 this detail is significant because the Salpeter(O.l) function often used has a smaller contribution from stars of around solar mass which dominate the light at late times. The chemical evolution results are combined with metallicity-dependent stellar isochrones, synthetic stellar spectra by Lejeune et al. (1997) and a detailed treatment of extinction by dust. Some of their results are shown in Fig. 8.39. [Pg.296]

Fig. 7.1. Local IMFs after Scalo (1986) with b = 1, Salpeter (1955) extended down to 0.1 Mq and versions with a flat slope below 0.5 Mq, consistent with suggestions by Kroupa (2002). The IMFs are normalized to a total mass of 1 Mq, between adopted lower limits (zero in the case of the flattened functions) and 120 Mq. Fig. 7.1. Local IMFs after Scalo (1986) with b = 1, Salpeter (1955) extended down to 0.1 Mq and versions with a flat slope below 0.5 Mq, consistent with suggestions by Kroupa (2002). The IMFs are normalized to a total mass of 1 Mq, between adopted lower limits (zero in the case of the flattened functions) and 120 Mq.
Scalo, J.M. 1998, in G. Gilmore D. Howell (eds.), The Stellar Initial Mass Function, ASP Conf. Series, 142, 201. [Pg.447]

The basic data for stochastic simulations of galaxies and their constituent populations and metallicity evolution is the initial mass function (IMF), which represents the mass distribution with which stars are presumed to form. Its derivation from the observed distribution of luminosity among field stars (refs. 57 and 58 and references therein) and from star clusters involves many detailed corrections for both stellar evolution and abundance variations among the observed population. The methods for achieving the IMF from the observed distribution are most thoroughly outlined by Miller and Scalo but can be stated briefly, since they also relate to an accurate testing of various proposed stochastic methods. It should first be noted that the problems encountered for stellar distributions are quite similar to those with which studies of galaxies and thdr intrinsic properties have to deal. [Pg.497]


See other pages where Scalo function is mentioned: [Pg.238]    [Pg.238]    [Pg.250]    [Pg.381]    [Pg.501]    [Pg.510]    [Pg.256]    [Pg.186]   
See also in sourсe #XX -- [ Pg.237 , Pg.249 ]




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