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arXiv 2008.01097astro-ph.GA
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The contribution of N-rich stars to the Galactic stellar halo using APOGEE red giants

Danny Horta, J. Ted Mackereth, Ricardo P. Schiavon, Sten Hasselquist, Jo Bovy, Carlos Allende Prieto, Timothy C. Beers, Katia Cunha, D. A. García-Hernández, Sho… 展开作者

Danny Horta, J. Ted Mackereth, Ricardo P. Schiavon, Sten Hasselquist, Jo Bovy, Carlos Allende Prieto, Timothy C. Beers, Katia Cunha, D. A. García-Hernández, Shobhit S. Kisku, Richard R. Lane, Steven R. Majewski, Andrew C. Mason, David M. Nataf, Alexandre Roman-Lopes, Mathias Schultheis

英文摘要:

The contribution of dissolved globular clusters (GCs) to the stellar content of the Galactic halo is a key constraint on models for GC formation and destruction, and the mass assembly history of the Milky Way. Earlier results from APOGEE pointed to a large contribution of destroyed GCs to the stellar content of the inner halo, by as much as 25$\%$, which is an order of magnitude larger than previous estimates for more distant regions of the halo. We set out to measure the ratio between N-rich and normal halo field stars, as a function of distance, by performing density modelling of halo field populations in APOGEE DR16. Our results show that at 1.5 kpc from the Galactic Centre, N-rich stars contribute a much higher 16.8$^{+10.0}_{-7.0}$$\%$ fraction to the total stellar halo mass budget than the 2.7$^{+1.0}_{-0.8}$$\%$ ratio contributed at 10 kpc. Under the assumption that N-rich stars are former GC members that now reside in the stellar halo field, and assuming the ratio between first-and second-population GC stars being 1:2, we estimate a total contribution from disrupted GC stars of the order of 27.5$^{+15.4}_{-11.5}$$\%$ at r = 1.5 kpc and 4.2$^{+1.5}_{-1.3}$$\%$ at r = 10 kpc. Furthermore, since our methodology requires fitting a density model to the stellar halo, we integrate such density within a spherical shell from 1.5-15 kpc in radius, and find a total stellar mass arising from dissolved and/or evaporated GCs of $M_{\mathrm{GC,total}}$ = 9.6$^{+4.0}_{-2.6}$ $\times$ 10$^{7}$ M$\odot$.

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