{"title":"FRACTIONAL YIELDS INFERRED FROM HALO AND THICK DISK STARS","authors":"R. Caimmi","doi":"10.2298/SAJ130924004C","DOIUrl":null,"url":null,"abstract":"Linear [Q/H]-[O/H] relations, Q = Na, Mg, Si, Ca, Ti, Cr, Fe, Ni, are \n inferred from a sample (N = 67) of recently studied FGK-type dwarf stars in \n the solar neighbourhood including different populations (Nissen and Schuster \n 2010, Ramirez et al. 2012), namely LH (N = 24, low-α halo), HH (N = 25, \n high-α halo), KD (N = 16, thick disk), and OL (N = 2, globular cluster \n outliers). Regression line slope and intercept estimators and related \n variance estimators are determined. With regard to the straight line, \n [Q/H]=aQ[O/H]+bQ, sample stars are displayed along a \"main sequence\", [Q,O] \n = [aQ, bQ, ΔbQ], leaving aside the two OL stars, which, in most cases (e.g. \n Na), lie outside. The unit slope, aQ = 1, implies Q is a primary element \n synthesised via SNII progenitors in the presence of a universal stellar \n initial mass function (defined as simple primary element). In this respect, \n Mg, Si, Ti, show âQ = 1 within -+2^σâQ; Cr, Fe, Ni, within -+3^σâQ; Na, Ca, \n within -+r^σâQ, r > 3. The empirical, differential element abundance \n distributions are inferred from LH, HH, KD, HA = HH + KD subsamples, where \n related regression lines represent their theoretical counterparts within the \n framework of simple MCBR (multistage closed box + reservoir) chemical \n evolution models. Hence, the fractional yields, ^pQ/^pO, are determined and \n (as an example) a comparison is shown with their theoretical counterparts \n inferred from SNII progenitor nucleosynthesis under the assumption of a \n power-law stellar initial mass function. The generalized fractional yields, \n CQ=ZQ/ZaQ O, are determined regardless of the chemical evolution model. \n The ratio of outflow to star formation rate is compared for different \n populations in the framework of simple MCBR models. The opposite situation \n of element abundance variation entirely due to cosmic scatter is also \n considered under reasonable assumptions. The related differential element \n abundance distribution fits to the data, as well as its counterpart inferred \n in the opposite limit of instantaneous mixing in the presence of chemical \n evolution, while the latter is preferred for HA subsample.","PeriodicalId":48878,"journal":{"name":"Serbian Astronomical Journal","volume":"187 1","pages":"19-41"},"PeriodicalIF":0.8000,"publicationDate":"2013-06-28","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"https://sci-hub-pdf.com/10.2298/SAJ130924004C","citationCount":"0","resultStr":null,"platform":"Semanticscholar","paperid":null,"PeriodicalName":"Serbian Astronomical Journal","FirstCategoryId":"101","ListUrlMain":"https://doi.org/10.2298/SAJ130924004C","RegionNum":4,"RegionCategory":"物理与天体物理","ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"Q4","JCRName":"ASTRONOMY & ASTROPHYSICS","Score":null,"Total":0}
引用次数: 0
Abstract
Linear [Q/H]-[O/H] relations, Q = Na, Mg, Si, Ca, Ti, Cr, Fe, Ni, are
inferred from a sample (N = 67) of recently studied FGK-type dwarf stars in
the solar neighbourhood including different populations (Nissen and Schuster
2010, Ramirez et al. 2012), namely LH (N = 24, low-α halo), HH (N = 25,
high-α halo), KD (N = 16, thick disk), and OL (N = 2, globular cluster
outliers). Regression line slope and intercept estimators and related
variance estimators are determined. With regard to the straight line,
[Q/H]=aQ[O/H]+bQ, sample stars are displayed along a "main sequence", [Q,O]
= [aQ, bQ, ΔbQ], leaving aside the two OL stars, which, in most cases (e.g.
Na), lie outside. The unit slope, aQ = 1, implies Q is a primary element
synthesised via SNII progenitors in the presence of a universal stellar
initial mass function (defined as simple primary element). In this respect,
Mg, Si, Ti, show âQ = 1 within -+2^σâQ; Cr, Fe, Ni, within -+3^σâQ; Na, Ca,
within -+r^σâQ, r > 3. The empirical, differential element abundance
distributions are inferred from LH, HH, KD, HA = HH + KD subsamples, where
related regression lines represent their theoretical counterparts within the
framework of simple MCBR (multistage closed box + reservoir) chemical
evolution models. Hence, the fractional yields, ^pQ/^pO, are determined and
(as an example) a comparison is shown with their theoretical counterparts
inferred from SNII progenitor nucleosynthesis under the assumption of a
power-law stellar initial mass function. The generalized fractional yields,
CQ=ZQ/ZaQ O, are determined regardless of the chemical evolution model.
The ratio of outflow to star formation rate is compared for different
populations in the framework of simple MCBR models. The opposite situation
of element abundance variation entirely due to cosmic scatter is also
considered under reasonable assumptions. The related differential element
abundance distribution fits to the data, as well as its counterpart inferred
in the opposite limit of instantaneous mixing in the presence of chemical
evolution, while the latter is preferred for HA subsample.
期刊介绍:
Serbian Astronomical Journal publishes original observations and researches in all branches of astronomy. The journal publishes:
Invited Reviews - review article on some up-to-date topic in astronomy, astrophysics and related fields (written upon invitation only),
Original Scientific Papers - article in which are presented previously unpublished author''s own scientific results,
Preliminary Reports - original scientific paper, but shorter in length and of preliminary nature,
Professional Papers - articles offering experience useful for the improvement of professional practice i.e. article describing methods and techniques, software, presenting observational data, etc.
In some cases the journal may publish other contributions, such as In Memoriam notes, Obituaries, Book Reviews, as well as Editorials, Addenda, Errata, Corrigenda, Retraction notes, etc.