2012
DOI: 10.1111/j.1365-2966.2012.21066.x
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Theoretical dark matter halo density profile

Abstract: We derive the density profile for collisionless dissipationless dark matter haloes in hierarchical cosmologies making use of the Secondary Infall (SI) model. The novelties are: i) we deal with triaxial virialised objects; ii) their seeds in the linear regime are peaks endowed with {\it unconvolved} spherically averaged density profiles according to the peak formalism; iii) the initial peculiar velocities are taken into account; and iv) accreting haloes are assumed to develop from the inside out, keeping the in… Show more

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Cited by 33 publications
(36 citation statements)
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“…Density profiles with this general form have been shown to arise even in the absence of hierarchical growth, for example from HDM initial conditions [134,135] or from sharply truncated initial power spectra [136]. The physical origin of this near-universal shape is not well understood, although many attempts at explanation have been put forward [137][138][139][140][141][142].…”
Section: −1mentioning
confidence: 99%
“…Density profiles with this general form have been shown to arise even in the absence of hierarchical growth, for example from HDM initial conditions [134,135] or from sharply truncated initial power spectra [136]. The physical origin of this near-universal shape is not well understood, although many attempts at explanation have been put forward [137][138][139][140][141][142].…”
Section: −1mentioning
confidence: 99%
“…The following slower accretion phase may be responsible for the outer slope of the density profile (Tasitsiomi et al 2004;Lu et al 2006;Hiotelis 2006). Halos would obtain the same, universal density profile independently of details about their collapse (El-Zant 2008;Wang & White 2009) and subsequent merger histories (Dehnen 2005;Kazantzidis et al 2006;El-Zant 2008;Wang & White 2009;Salvador-Solé et al 2012).…”
Section: Introductionmentioning
confidence: 99%
“…(3) a "virialization" model, put forward by Ref. [73], in which the final radius of a mass shell is determined by enforcing that the shell's enclosed energy be distributed according to the virial theorem.…”
Section: Density Profile At Large Radiimentioning
confidence: 99%
“…Reference [73] developed a model for halo density profiles in which a mass shell freezes where its enclosed energy is virialized. 17 In this model, the final radius of the q shell is r(q) = −(3/10)GM (q) 2 /E(q), where M (q) and E(q) are, respectively, the mass and energy enclosed within the q shell in the linear density field.…”
Section: Virializationmentioning
confidence: 99%