The Milky Way’s plane of satellites is consistent with ΛCDM

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作者
Till Sawala
Marius Cautun
Carlos Frenk
John Helly
Jens Jasche
Adrian Jenkins
Peter H. Johansson
Guilhem Lavaux
Stuart McAlpine
Matthieu Schaller
机构
[1] University of Helsinki,Department of Physics
[2] Durham University,Institute for Computational Cosmology
[3] Leiden University,Leiden Observatory
[4] Stockholm University,The Oskar Klein Centre, Department of Physics
[5] CNRS & Sorbonne Université,Institut d’Astrophysique de Paris
[6] Leiden University,Lorentz Institute for Theoretical Physics
来源
Nature Astronomy | 2023年 / 7卷
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摘要
The Milky Way is surrounded by 11 ‘classical’ satellite galaxies in a remarkable configuration: a thin plane that is possibly rotationally supported. Such a structure is thought to be highly unlikely to arise in the standard (ΛCDM) cosmological model (Λ cold dark matter model, where Λ is the cosmological constant). While other apparent discrepancies between predictions and observations of Milky Way satellite galaxies may be explained either through baryonic effects or by invoking alternative forms of dark matter particles, there is no known mechanism for making rotating satellite planes within the dispersion-supported dark matter haloes predicted to surround galaxies such as the Milky Way. This is the so-called ‘plane of satellites problem’, which challenges not only the ΛCDM model but the entire concept of dark matter. Here we show that the reportedly exceptional anisotropy of the Milky Way satellites is explained, in large part, by their lopsided radial distribution combined with the temporary conjunction of the two most distant satellites, Leo I and Leo II. Using Gaia proper motions, we show that the orbital pole alignment is much more common than previously reported, and reveal the plane of satellites to be transient rather than rotationally supported. Comparing with new simulations, where such short-lived planes are common, we find the Milky Way satellites to be compatible with standard model expectations.
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页码:481 / 491
页数:10
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