Dissipationless collapse of a set of N massive particles
arXiv:astro-ph/0310871 · doi:10.1111/j.1365-2966.2004.07294.x
Abstract
The formation of self-gravitating systems is studied by simulating the collapse of a set of N particles which are generated from several distribution functions. We first establish that the results of such simulations depend on N for small values of N. We complete a previous work by Aguilar and Merritt concerning the morphological segregation between spherical and elliptical equilibria. We find and interpret two new segregations: one concerns the equilibrium core size and the other the equilibrium temperature. All these features are used to explain some of the global properties of self-gravitating objects: origin of globular clusters and central black hole or shape of elliptical galaxies.
arXiv comment12 pages, 15 postscript figures. This is a preprint of an article accepted for publication in Monthly Notices of The Royal Astronomical Society
References in corpus (7)
- On the variation of the Initial Mass Function
- Thermodynamics of self-gravitating systems
- Gravitational instability of isothermal and polytropic spheres
- Stability of spherical stellar systems I : Analytical results
- On Stationary, Self-Similar Distributions of a Collisionless, Self-Gravitating, Gas
- Stability of spherical stellar systems II : Numerical results
- Dissipationless Collapse of Spherical Protogalaxies and the Fundamental Plane
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