In this article, a phenomenological model was proposed to explain the connection between the stellar mass distribution of massive central galaxies and their host dark matter halo mass, showing that massive galaxies with more extended stellar mass distributions tend to live in more massive dark matter halos.
Abstract:
Using deep images from the Hyper Suprime-Cam (HSC) survey and taking advantage of its unprecedented weak lensing capabilities, we reveal a remarkably tight connection between the stellar mass distribution of massive central galaxies and their host dark matter halo mass. Massive galaxies with more extended stellar mass distributions tend to live in more massive dark matter haloes. We explain this connection with a phenomenological model that assumes, (1) a tight relation between the halo mass and the total stellar content in the halo, (2) that the fraction of in-situ and ex-situ mass at $r<10$ kpc depends on halo mass. This model provides an excellent description of the stellar mass functions (SMF) of total stellar mass ($M_{\star}^{\rm Max}$) and stellar mass within inner 10 kpc ($M_{\star}^{10}$) and also reproduces the HSC weak lensing signals of massive galaxies with different stellar mass distributions. The best-fit model shows that halo mass varies significantly at fixed total stellar mass (as much as 0.4 dex) with a clear dependence on $M_{\star}^{10}$. Our two-parameter $M_{\star}^{\rm Max}$-$M_{\star}^{10}$ description provides a more accurate picture of the galaxy-halo connection at the high-mass end than the simple stellar-halo mass relation (SHMR) and opens a new window to connect the assembly history of halos with those of central galaxies. The model also predicts that the ex-situ component dominates the mass profiles of galaxies at $r< 10$ kpc for $\log M_{\star} \ge 11.7$). The code used for this paper is available online: this https URL
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Q1. What have the authors contributed in "Weak lensing reveals a tight connection between dark matter halo mass and the distribution of stellar mass in massive galaxies" ?
The authors explain this connection with a phenomenological model that assumes, ( 1 ) a tight relation between the halo mass and the total stellar content in the halo, ( 2 ) that the fraction of in situ and ex situ mass at r < 10 kpc depends on halo mass. This model provides an excellent description of the stellar mass functions ( SMFs ) of total stellar mass ( Mmax ) and stellar mass within inner 10 kpc ( M10 ) and also reproduces the HSC weak lensing signals of massive galaxies with different stellar mass distributions. 7. The code used for this paper is available online https: //github.
Q2. How do the authors predict the Mvir of massive blackie clusters?
After converting their aperture masses to the same cosmology and stellar population model15 used here, the authors predict the Mvir of these BCGs using their bestfitting model.
Q3. How do the authors measure the stacked profiles of massive galaxies?
The authors measure the stacked profiles of massive galaxies using a pure Python g–g lensing pipeline designed for the HSC survey: dsigma (available here: https://github.com/dr-guangtou/dsigma).
Q4. what is the log-likelihood for comparing profiles?
The log-likelihood for comparing profiles is described as:lnL j = − 12 n∑ i ( mod,i − obs,i)2 σ 2i + n∑ i ln(2πσ 2i ), (14)where the sum over i is for n = 11 radius bins of each profile and σ i is the associated observational uncertainty derived using a jackknife resampling method.
Q5. What is the best-fitting log–linear relation for MvirM?
The best-fitting log–linear relation for 〈Mvir〉M at log Mmax ≥ 11.5 is: log Mvir = 2.49 ± 0.02 × (log Mmax − 11.6) + 13.39 ± 0.02(18)with a scatter of σlog Mmax = 0.22 ± 0.01.
Q6. How do they constrain the TSHMR of groups in the COSMOS field?
Leauthaud et al. (2012b) constrain the TSHMR of groups in the COSMOS field at 0.22 < z < 0.48. Budzynski et al. (2014) derive the TSHMR for a large sample of low-redshift SDSS groups and clusters using optical richness.
Q7. How can the authors remove the contaminations from the M100 plane?
The authors find that these contaminations can be easily picked up as outliers on the M100 –M 10 plane and removed using log (M , tot/M )−log10(M , 10 kpc/M ) ≤ 0.03.
Q8. How can the authors reliably derive profiles out to more than 100 kpc?
The authors can reliably derive μ profiles out to more than 100 kpc for individual massive galaxies without being limited by the background subtraction.