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arXiv:2310.07750·v3·Cosmology and Nongalactic Astrophysics

Cosmological and idealized simulations of dark matter haloes with velocity-dependent, rare and frequent self-interactions

Moritz S. Fischer🇩🇪 · Lenard Kasselmann🇩🇪 · Marcus Brüggen🇩🇪 · Klaus Dolag🇩🇪 · Felix Kahlhoefer🇩🇪 · Antonio Ragagnin🇮🇹 · Andrew Robertson🇺🇸 · Kai Schmidt-Hoberg🇩🇪

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Abstract

Dark matter self-interactions may have the capability to solve or at least mitigate small-scale problems of the cosmological standard model, Lambda Cold Dark Matter. There are a variety of self-interacting dark matter models that lead to distinguishable astrophysical predictions and hence varying success in explaining observations. Studies of dark matter (DM) density cores on various mass scales suggest a velocity-dependent scattering cross-section. In this work, we investigate how a velocity dependence alters the evolution of the DM distribution for frequent DM scatterings and compare to the velocity-independent case. We demonstrate that these cases are qualitatively different using a test problem. Moreover, we study the evolution of the density profile of idealized DM haloes and find that a velocity dependence can lead to larger core sizes and different time-scales of core formation and core collapse. In cosmological simulations, we investigate the effect of velocity-dependent self-interaction on haloes and satellites in the mass range of M. We study the abundance of satellites, density, and shape profiles and try to infer qualitative differences between velocity-dependent and velocity-independent scatterings as well as between frequent and rare self-interactions. We find that a strongly velocity-dependent cross-section can significantly amplify the diversity of rotation curves, independent of the angular dependence of the differential cross-section. We further find that the abundance of satellites in general depends on both the velocity dependence and the scattering angle, although the latter is less important for strongly velocity-dependent cross-sections.

Comments: 17 pages, 15 figures + appendices, accepted for publication in MNRAS

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