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arXiv 2204.13628astro-ph.CO
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红移空间中的晕双谱多极子

The Halo Bispectrum Multipoles in Redshift Space

Federico Rizzo, Chiara Moretti, Kevin Pardede, Alexander Eggemeier, Andrea Oddo, Emiliano Sefusatti, Cristiano Porciani, Pierluigi Monaco

摘要:

我们提出了分析的晕双谱在红移空间中的多极,双极,四极和十六极,从一个大的模拟集测量。我们适合这样的测量与微扰理论的树级模型,依赖于线性和非线性偏置参数,以及对密度波动的增长率$f$。似然分析利用了一个非常大的一组模拟目录,使所有多极的协方差属性的鲁棒估计。我们比较的协方差矩阵的数值估计,其高斯预测发现差异的10%或更少的所有配置的唯一例外的挤压三角形的情况下。我们发现树级模型的有效性范围,约1000 $h^{-3}\, {\rm Gpc}^3$的总模拟量,达到$0.08 \, h \, {\rm Mpc}^{-1}$的最大波数的四极和十六极,而它是有限的$0.06$和$0.045\, h \, \rm{Mpc}^{-1}$分别。尽管如此,在分析中加入四极杆可以显著改善模型参数的确定,特别是$f$,类似于功率谱的情况。最后,我们比较了我们的数值估计的全协方差与其理论预测的高斯近似,发现后者的工作非常好的背景下,模拟框与周期性边界条件。

英文摘要:

We present the analysis of the halo bispectrum in redshift-space in terms of its multipoles, monopole, quadrupole and hexadecapole, measured from a large set of simulations. We fit such measurements with a tree-level model in perturbation theory that depends on linear and nonlinear bias parameters as well as on the growth rate $f$ of density fluctuations. The likelihood analysis takes advantage of a very large set of mock catalogs, enabling a robust estimation of the covariance properties for all multipoles. We compare the numerical estimate of the covariance matrix to its Gaussian prediction finding discrepancies of 10% or less for all configurations with the sole exception of the squeezed triangles in the monopole case. We find the range of validity of the tree-level model, for the total simulation volume of about 1000 $h^{-3}\, {\rm Gpc}^3$, reaches a maximum wavenumber of $0.08 \, h \, {\rm Mpc}^{-1}$ for the monopole, while it is limited to $0.06$ and $0.045\, h \, \rm{Mpc}^{-1}$ respectively for quadrupole and hexadecapole. Despite this, the addition of the quadrupole to the analysis allows for significant improvements on the determination of the model parameters and specifically on $f$, similarly to the power spectrum case. Finally, we compare our numerical estimate for the full covariance with its theoretical prediction in the Gaussian approximation and find the latter to work remarkably well in the context of simulation boxes with periodic boundary condition.

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