2010
DOI: 10.1103/physrevd.82.104044
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Self-similar spherical collapse with tidal torque

Abstract: N-body simulations have revealed a wealth of information about dark matter halos however their results are largely empirical. Using analytic means, we attempt to shed light on simulation results by generalizing the self-similar secondary infall model to include tidal torque. In this first of two papers, we describe our halo formation model and compare our results to empirical mass profiles inspired by N-body simulations. Each halo is determined by four parameters. One parameter sets the mass scale and the othe… Show more

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Cited by 32 publications
(30 citation statements)
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“…The addition of angular momentum increases the range of slopes allowed, predicting a pure power law that scales as r −1.3 for Milky Way-mass halos (Nusser, 2001). When torques are introduced into the spherical infall model, the central slope is mass dependent, with larger mass halos being described by steeper density profiles (Zukin and Bertschinger, 2010). It is also interesting to note that even in the simplest case of pure radial orbits, numerical simulations with spherical initial conditions show that the radial orbit instability turns the resulting halo into a non-spherical structure (Vogelsberger et al, 2011).…”
Section: Mass Distributionmentioning
confidence: 99%
“…The addition of angular momentum increases the range of slopes allowed, predicting a pure power law that scales as r −1.3 for Milky Way-mass halos (Nusser, 2001). When torques are introduced into the spherical infall model, the central slope is mass dependent, with larger mass halos being described by steeper density profiles (Zukin and Bertschinger, 2010). It is also interesting to note that even in the simplest case of pure radial orbits, numerical simulations with spherical initial conditions show that the radial orbit instability turns the resulting halo into a non-spherical structure (Vogelsberger et al, 2011).…”
Section: Mass Distributionmentioning
confidence: 99%
“…This model adopts the radial the density profile of the initial fluctuations, which results in the velocity dispersion developing from the center to the outer region. Zukin & Bertschinger (2010) have further derived selfsimilar solutions with tidal torque.…”
Section: Introductionmentioning
confidence: 99%
“…In this respect, angular momentum has received attention mostly as a source of corrections to the radial infall model (see e.g. [88] and references therein).…”
Section: Non-virialized Coresmentioning
confidence: 99%