Monte-carlo Experiments on Star- Cluster Induced Integrated-galaxy Imf Variations
نویسنده
چکیده
As most if not all stars are born in stellar clusters the shape of the mass function of the field stars is not only determined by the initial mass function of stars (IMF) but also by the cluster mass function (CMF). In order to quantify this Monte-Carlo simulations were carried out by taking cluster masses randomly from a CMF and then populating these clusters with stars randomly taken from an IMF. Two cases were studied. Firstly the star masses were added randomly until the cluster mass was reached. Secondly a number of stars, given by the cluster mass divided by an estimate of the mean stellar mass and sorted by mass, were added until the desired cluster mass was reached. Both experiments verified the analytical results of Kroupa & Weidner (2003) that the resulting integrated stellar initial mass function is a folding of the IMF with the CMF and therefore steeper than the input IMF above 1 M⊙. 1. The Integrated Galactic Initial Mass Function from Clustered Star Formation Kroupa & Weidner (2003) showed that the integrated galactic stellar initial mass function (IGIMF) is obtained by summing up the stellar IMFs contributed by all the star clusters that formed over the age of a galaxy. In their approach the mass of the most massive star in an embedded cluster with stellar mass Mecl is calculated from by 1 = ∫ mmax∗ mmax ξ(m) dm and Mecl = ∫ mmax ml mξ(m) dm. The resulting function mmax = fn(Mecl) is quantified by Weidner & Kroupa 2004 who infer that there exists a fundamental upper stellar mass limit, mmax∗ ≈ 150M⊙, because otherwise the populous cluster R136 would contain too many stars with m > 100M⊙.
منابع مشابه
IMF variations and their implications for Supernovae numbers
The stellar initial mass function (IMF) integrated over an entire galaxy is an integral over all separate star-formation events. Since most stars form in star clusters with different masses the integrated IMF becomes an integral of the (universal or invariant) canonical stellar IMF over the star-cluster mass function. This integrated IMF is steeper (contains fewer massive stars per Gtype star) ...
متن کاملOn the Similarity between Cluster and Galactic Stellar Initial Mass Functions
The stellar initial mass functions (IMFs) for the Galactic bulge, the Milky Way, other galaxies, clusters of galaxies, and the integrated stars in the Universe are composites from countless individual IMFs in star clusters and associations where stars form. These galaxy-scale IMFs, reviewed in detail here, are not steeper than the cluster IMFs except in rare cases. This is true even though low ...
متن کاملThe maximum stellar mass, star-cluster formation and composite stellar populations
We demonstrate that the mass of the most massive star in a cluster correlates nontrivially with the cluster mass. A simple algorithm according to which a cluster is filled up with stars that are chosen randomly from the standard IMF but sorted with increasing mass yields an excellent description of the observational data. Algorithms based on random sampling from the IMF without sorted adding ar...
متن کاملModeling the Near-Infrared Luminosity Functions of Young Stellar Clusters
We present the results of numerical experiments designed to evaluate the usefulness of near-infrared luminosity functions for constraining the Initial Mass Function (IMF) of young stellar populations. We test the sensitivity of the near-infrared K band luminosity function (KLF) of a young stellar cluster to variations in the underlying IMF, star forming history, and pre-main sequence mass-to-lu...
متن کاملstar IMFs among galaxies
The integrated galaxial initial mass function (IGIMF) is the relevant distribution function containing the information on the distribution of stellar remnants, the number of supernovae and the chemical enrichment history of a galaxy. Since most stars form in embedded star clusters with different masses the IGIMF becomes an integral of the assumed (universal or invariant) stellar IMF over the em...
متن کامل