2006
DOI: 10.1103/physrevd.73.063519
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Renormalized cosmological perturbation theory

Abstract: We develop a new formalism to study nonlinear evolution in the growth of large-scale structure, by following the dynamics of gravitational clustering as it builds up in time. This approach is conveniently represented by Feynman diagrams constructed in terms of three objects: the initial conditions (e.g. perturbation spectrum), the vertex (describing non-linearities) and the propagator (describing linear evolution). We show that loop corrections to the linear power spectrum organize themselves into two classes … Show more

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Cited by 570 publications
(1,311 citation statements)
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References 35 publications
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“…In some cases, it may be sufficient to resum the contributions of IR modes from all loop orders. Such dynamics should be well described by the perfect fluid equations, and several techniques have been developed to do this (see for example [4,15,16,17] 8 )…”
Section: Dimensional Analysis For the Real Universementioning
confidence: 99%
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“…In some cases, it may be sufficient to resum the contributions of IR modes from all loop orders. Such dynamics should be well described by the perfect fluid equations, and several techniques have been developed to do this (see for example [4,15,16,17] 8 )…”
Section: Dimensional Analysis For the Real Universementioning
confidence: 99%
“…not a so-called IR-safe quantity). For this reason, it might well be that results will improve after the IR modes have been properly resummed, along the lines of the techniques derived in [4,15,16,17]. We leave this as well to future work.…”
Section: Predictions For Correlation Functions Involving Momentummentioning
confidence: 99%
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“…, and m 0, and that all depend on galaxy type T. The first term is composed of two pieces: in the first piece, we have modeled the damping of BAOs using a Gaussian as derived in [37,38] for the dark matter case; for the second piece, we have added a k-dependent boost that models the power added by mode-mode coupling and nonlinear bias. Our simple power-law form (with two parameters A 2 , m) is meant to describe this effect over a restricted range of scales.…”
Section: E a Necessary Modelmentioning
confidence: 99%
“…Although the effect in the power is rather well known and has been observed in recent numerical simulations of CDM spectra [4,43,46,47], our results constitute a rather precise measurement of this effect, with realistic errors drawn from the ensemble. A complete assessment of the damping of linear features such as BAOs is done by studying the propagator [37,38] rather than the power spectrum. See [28] for further discussion on this.…”
Section: B Mass Halo and Halo-mass Power Spectramentioning
confidence: 99%