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arXiv 1507.01464astro-ph.CO
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用CFHT Stripe 82测量redMaPPer团簇的次晕质量

Measuring subhalo mass in redMaPPer clusters with CFHT Stripe 82 Survey

Ran Li, Huanyuan Shan, Jean-Paul Kneib, Houjun Mo, Eduardo Rozo, Alexie Leauthaud, John Moustakas, Lizhi Xie, Thomas Erben, Ludovic Van Waerbeke, Martin Makler,… 展开作者

Ran Li, Huanyuan Shan, Jean-Paul Kneib, Houjun Mo, Eduardo Rozo, Alexie Leauthaud, John Moustakas, Lizhi Xie, Thomas Erben, Ludovic Van Waerbeke, Martin Makler, Eli Rykoff, Bruno Moraes

摘要:

我们使用CFHT Stripe-82巡天的剪切星表来测量redMapPer星系团中卫星星系的晕下质量。假设一个Chabrier初始质量函数(IMF)和截断NFW模型的次晕质量分布,我们发现,次晕质量星系恒星质量比增加作为投影晕中心半径$r_p$的函数,从$r_p \in [0.1,0.3]$ $h^{-1}Mpc$的$M_{\rm sub}/M_{\rm star}=4.43^{+ 6.63}_{- 2.23}$到$r_p \in [0.6,0.9]$ $h^{-1}Mpc$的$M_{\rm sub}/M_{\rm star}=75.40^{+ 19.73}_{- 19.09}$。我们还研究了通过分裂卫星星系到两个恒星质量箱:$10<\log(M_{\rm star}/M_{\rm sun})<10.5$和$11<\log(M_{\rm star}/M_{\rm sun})<12$的次晕质量对恒星质量的依赖。质量较大的卫星星系仓的最佳拟合晕下质量大于质量较小的卫星星系仓的最佳拟合晕下质量:$\log(M_{\rm sub}/M_{\rm sun})=11.14 ^{+ 0.66 }_{- 0.73}$($M_{\rm sub}/M_{\rm star}=19.5^{+19.8}_{-17.9}$)与$\log(M_{\rm sub}/M_{\rm sun})=12.38 ^{+ 0.16 }_{- 0.16}$($M_{\rm sub}/M_{\rm star}=21.1^{+7.4}_{-7.7}$)。

英文摘要:

We use the shear catalog from the CFHT Stripe-82 Survey to measure the subhalo masses of satellite galaxies in redMaPPer clusters. Assuming a Chabrier Initial Mass Function (IMF) and a truncated NFW model for the subhalo mass distribution, we find that the sub-halo mass to galaxy stellar mass ratio increases as a function of projected halo-centric radius $r_p$, from $M_{\rm sub}/M_{\rm star}=4.43^{+ 6.63}_{- 2.23}$ at $r_p \in [0.1,0.3]$ $h^{-1}Mpc$ to $M_{\rm sub}/M_{\rm star}=75.40^{+ 19.73}_{- 19.09}$ at $r_p \in [0.6,0.9]$ $h^{-1}Mpc$. We also investigate the dependence of subhalo masses on stellar mass by splitting satellite galaxies into two stellar mass bins: $10<\log(M_{\rm star}/M_{\rm sun})<10.5$ and $11<\log(M_{\rm star}/M_{\rm sun})<12$. The best-fit subhalo mass of the more massive satellite galaxy bin is larger than that of the less massive satellites: $\log(M_{\rm sub}/M_{\rm sun})=11.14 ^{+ 0.66 }_{- 0.73}$ ($M_{\rm sub}/M_{\rm star}=19.5^{+19.8}_{-17.9}$) versus $\log(M_{\rm sub}/M_{\rm sun})=12.38 ^{+ 0.16 }_{- 0.16}$ ($M_{\rm sub}/M_{\rm star}=21.1^{+7.4}_{-7.7}$).

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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