论文标题

Mira-Titan宇宙。 iii。光晕质量函数的仿真

The Mira-Titan Universe. III. Emulation of the Halo Mass Function

论文作者

Bocquet, Sebastian, Heitmann, Katrin, Habib, Salman, Lawrence, Earl, Uram, Thomas, Frontiere, Nicholas, Pope, Adrian, Finkel, Hal

论文摘要

我们构建了一个超过组的光晕质量函数的模拟器和一系列宇宙学的簇质量尺度,包括动态暗能量和大量中微子的影响。该模拟器基于最近完成的Mira-Titan Universe套件的宇宙学$ N $模拟。一组模拟跨越了111个具有2.1 GPC框的宇宙学模型。我们在红移范围中提取光晕目录$ z = [0.0,2.0] $,对于群众$ m_ {200 \ mathrm {c}}} \ geq 10^{13} m_ \ odot/h $。 The emulator covers an 8-dimensional hypercube spanned by {$Ω_\mathrm{m}h^2$, $Ω_\mathrm{b}h^2$, $Ω_νh^2$, $σ_8$, $h$, $n_s$, $w_0$, $w_a$};假定空间平坦度。我们通过将分段二阶多项式拟合到光晕目录并采用高斯过程回归来构建模拟器,同时跟踪输入光环目录中的统计噪声和回归过程中的不确定性,从而获得光滑的光晕质量函数。对于RedShifts $ Z \ Lessim1 $,典型的仿真器精度大于$ 2 \%$,$ 10^{13} -10^{14} m_ \ odot/h $和$ <10 \%$对于$ M \ simeq 10^{15} {15} m_ \ odot/h $/h $。为了进行比较,使用传统的通用形式的光环质量函数的拟合功能可能会偏向30 \%,在$ m \ simeq 10^{14} m_ \ odot/h $ for $ z = 0 $。我们的仿真器可在\ url {https://github.com/sebastianbocquet/miratitanhmfemulator}上公开获得。

We construct an emulator for the halo mass function over group and cluster mass scales for a range of cosmologies, including the effects of dynamical dark energy and massive neutrinos. The emulator is based on the recently completed Mira-Titan Universe suite of cosmological $N$-body simulations. The main set of simulations spans 111 cosmological models with 2.1 Gpc boxes. We extract halo catalogs in the redshift range $z=[0.0, 2.0]$ and for masses $M_{200\mathrm{c}}\geq 10^{13}M_\odot/h$. The emulator covers an 8-dimensional hypercube spanned by {$Ω_\mathrm{m}h^2$, $Ω_\mathrm{b}h^2$, $Ω_νh^2$, $σ_8$, $h$, $n_s$, $w_0$, $w_a$}; spatial flatness is assumed. We obtain smooth halo mass functions by fitting piecewise second-order polynomials to the halo catalogs and employ Gaussian process regression to construct the emulator while keeping track of the statistical noise in the input halo catalogs and uncertainties in the regression process. For redshifts $z\lesssim1$, the typical emulator precision is better than $2\%$ for $10^{13}-10^{14} M_\odot/h$ and $<10\%$ for $M\simeq 10^{15}M_\odot/h$. For comparison, fitting functions using the traditional universal form for the halo mass function can be biased at up to 30\% at $M\simeq 10^{14}M_\odot/h$ for $z=0$. Our emulator is publicly available at \url{https://github.com/SebastianBocquet/MiraTitanHMFemulator}.

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