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Anatoly Klypin

Researcher at New Mexico State University

Publications -  291
Citations -  42755

Anatoly Klypin is an academic researcher from New Mexico State University. The author has contributed to research in topics: Dark matter & Galaxy. The author has an hindex of 94, co-authored 287 publications receiving 40171 citations. Previous affiliations of Anatoly Klypin include University of Oxford & Spanish National Research Council.

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Spatial distribution of galactic halos and their merger histories

TL;DR: In this article, mark correlation functions (MCFs) were used to study clustering of galaxy-size halos as a function of their properties and environment in a high-resolution numerical simulation of the LambdaCDM cosmology.
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Testing Gravity With Motion of Satellites Around Galaxies: Newtonian Gravity Against Modified Newtonian Dynamics

TL;DR: In this paper, the surface density and velocities of satellites around isolated red galaxies in the Sloan Digital Sky Survey were studied, and it was shown that the surface number density of satellites declines with the projected distance as a power law with the slope −1.5 to 2.60.
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Testing gravity with motion of satellites around galaxies: Newtonian gravity against Modified Newtonian Dynamics

TL;DR: In this article, the authors study the surface density and velocities of satellites around isolated galaxies in the Sloan Digital Sky Survey and find that the surface number-density of satellites declines with the projected distance as a power law with the slope -1.5-2.
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A universal angular momentum profile for galactic halos

TL;DR: In this paper, the authors studied the angular-momentum profiles of a statistical sample of halos drawn from a high-resolution N-body simulation of the LCDM cosmology, and found that the cumulative mass distribution of specific angular momentum, j, in a halo of mass Mv is well fit by a universal function, Mv = Mv \mu j/(j_0+j).
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Phase-space structure of dark matter haloes: scale-invariant probability density function driven by substructure

TL;DR: In this paper, the authors present a method for computing the six-dimensional coarse-grained phase-space density f(x, v) in an N-body system, and derive its distribution function v(f).