2012
DOI: 10.1088/1475-7516/2012/04/013
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The mildly non-linear regime of structure formation

Abstract: Abstract. We present a simple physically motivated picture for the mildly non-linear regime of structure formation, which captures the effects of the bulk flows. We apply this picture to develop a method to significantly reduce the sample variance in cosmological N-body simulations at the scales relevant to the Baryon Acoustic Oscillations (BAO). The results presented in this paper will allow for a speed-up of an order of magnitude (or more) in the scanning of the cosmological parameter space using N-body simu… Show more

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Cited by 65 publications
(115 citation statements)
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References 38 publications
(93 reference statements)
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“…This expansion fails to accurately describe multi-streaming regions in high-density objects and cannot accurately capture the dynamic of gravitational evolution of dark matter at scales l 10h −1 Mpc (see e.g. Melott et al 1995;Tassev & Zaldarriaga 2012).…”
Section: The Non-linear Structure Formation Modelmentioning
confidence: 99%
“…This expansion fails to accurately describe multi-streaming regions in high-density objects and cannot accurately capture the dynamic of gravitational evolution of dark matter at scales l 10h −1 Mpc (see e.g. Melott et al 1995;Tassev & Zaldarriaga 2012).…”
Section: The Non-linear Structure Formation Modelmentioning
confidence: 99%
“…In the new reconstruction approach, we solve the nonlinear mapping between the Eulerian coordinate system and the potential isobaric gauge, where the mass per volume element is constant, and define the negative divergence of the estimated displacement as the reconstructed density field. In the nonlinear evolution, there are three sources of nonlinearities: bulk flows, shell crossing and structure formation [29][30][31]. The decay of the propagator for the density field on the mildly nonlinear scales is mainly due to the effects of the bulk motions.…”
Section: Physical Interpretationsmentioning
confidence: 99%
“…We consider ZA and ED in parallel. Recall that the leading IR behavior in these two cases is identical [13,37]. Let us first discuss the K n vertices.…”
Section: Vertices With Soft Momentamentioning
confidence: 99%