2008
DOI: 10.1086/533525
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Biases on Initial Mass Function Determinations. II. Real Multiple Systems and Chance Superpositions1

Abstract: When calculating stellar initial mass functions (IMFs) for young clusters, one has to take into account that (1) most massive stars are born in multiple systems, (2) most IMFs are derived from data that cannot resolve such systems, and (3) multiple chance superpositions between members are expected to happen if the cluster is too distant. In this article I use numerical experiments to model the consequences of those phenomena on the observed color-magnitude diagrams and the IMFs derived from them. Real multipl… Show more

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Cited by 42 publications
(41 citation statements)
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“…If we consider that many determinations of the IMF start with monochromatic luminosity functions, we can guess that unresolved companions of a range of mass (and therefore added luminosity) could wreak havoc on the IMF. Indeed they do (Kroupa 2001;Chabrier 2003;Maíz Apellániz 2008), but correcting for this effect is difficult, because the impact of multiplicity on IMF studies is sensitive to both the binary fraction and the mass ratio of the systems involved. It is straightforward that a higher multiplicity fraction will produce a larger multiplicity correction, but the mass ratio dependence is somewhat more subtle: systems with high mass ratios are effective at "hiding" stars, and are also quite difficult to detect as a multiple system.…”
Section: Observational Challengesmentioning
confidence: 99%
“…If we consider that many determinations of the IMF start with monochromatic luminosity functions, we can guess that unresolved companions of a range of mass (and therefore added luminosity) could wreak havoc on the IMF. Indeed they do (Kroupa 2001;Chabrier 2003;Maíz Apellániz 2008), but correcting for this effect is difficult, because the impact of multiplicity on IMF studies is sensitive to both the binary fraction and the mass ratio of the systems involved. It is straightforward that a higher multiplicity fraction will produce a larger multiplicity correction, but the mass ratio dependence is somewhat more subtle: systems with high mass ratios are effective at "hiding" stars, and are also quite difficult to detect as a multiple system.…”
Section: Observational Challengesmentioning
confidence: 99%
“…The measured mass distribution is often the distribution of single/primary masses f M 1,S (M), as it is not known which members are single and which are binary, which results in a measured mass distribution that is biased to higher masses with respect to the overall mass distribution f all (M), which, if measured just after star formation, is the IMF. As stellar masses are often derived from measured luminosities, the presence of unresolved binaries and crowding may further bias the measured (initial or presentday) mass distribution to higher masses (e.g., Vanbeveren 1982;Maíz Apellániz 2008;Weidner et al 2008). Over the last decade, considerable effort has been put into studying possible environmental dependences of the IMF (see, e.g., Elmegreen 2007;Kroupa 2008, for an overview and examples).…”
Section: Constraints From Observationsmentioning
confidence: 99%
“…Vanbeveren (1982) investigated the IMFs of primaries and single stars analytically up to stars above 100 M ⊙ , but did not explicitly discuss any possible effects of unresolved binaries on the observed IMF. Only rather recently, the study by Maíz Apellániz (2008) explores the biases on the IMF introduced by unresolved binaries for massive stars. There a different colour is used ( U − V ) while in this contribution we resort to B − V , and only RP is studied by Maíz Apellániz (2008, see for details on binary pairing) while here we consider different viable q ‐distributions.…”
Section: Introductionmentioning
confidence: 99%
“…Only rather recently, the study by Maíz Apellániz (2008) explores the biases on the IMF introduced by unresolved binaries for massive stars. There a different colour is used ( U − V ) while in this contribution we resort to B − V , and only RP is studied by Maíz Apellániz (2008, see for details on binary pairing) while here we consider different viable q ‐distributions. This contribution can, therefore, be seen as an extension of these previous studies (Kroupa et al 1991, 1993; Sagar & Richtler 1991; Malkov & Zinnecker 2001; Thies & Kroupa 2007, 2008) to higher masses as well as a comparison to the Maíz Apellániz (2008) study.…”
Section: Introductionmentioning
confidence: 99%