For dark matter halos at z=1, a tree-level three-parameter bias model with Poissonian shot noise describes the halo bispectrum up to k about 0.08 h/Mpc, and Bayesian model selection disfavours local Eulerian and Lagrangian bias models.
Galaxy Bias and Halo-Occupation Numbers from Large-Scale Clustering
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abstract
We show that current surveys have at least as much signal to noise in higher-order statistics as in the power spectrum at weakly nonlinear scales. We discuss how one can use this information to determine the mean of the galaxy halo occupation distribution (HOD) using only large-scale information, through galaxy bias parameters determined from the galaxy bispectrum and trispectrum. After introducing an averaged, reasonably fast to evaluate, trispectrum estimator, we show that the expected errors on linear and quadratic bias parameters can be reduced by at least 20-40%. Also, the inclusion of the trispectrum information, which is sensitive to "three-dimensionality" of structures, helps significantly in constraining the mass dependence of the HOD mean. Our approach depends only on adequate modeling of the abundance and large-scale clustering of halos and thus is independent of details of how galaxies are distributed within halos. This provides a consistency check on the traditional approach of using two-point statistics down to small scales, which necessarily makes more assumptions. We present a detailed forecast of how well our approach can be carried out in the case of the SDSS.
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astro-ph.CO 1years
2019 1verdicts
ACCEPT 1representative citing papers
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Toward a robust inference method for the galaxy bispectrum: likelihood function and model selection
For dark matter halos at z=1, a tree-level three-parameter bias model with Poissonian shot noise describes the halo bispectrum up to k about 0.08 h/Mpc, and Bayesian model selection disfavours local Eulerian and Lagrangian bias models.