Clusters Have Edges: The Projected Phase Space Structure of SDSS redMaPPer Clusters
arxiv:2003.11555
Published:
Published in: MNRAS
Abstract:
We study the distribution of line-of-sight velocities of galaxies in the vicinity of SDSS redMaPPer galaxy clusters. Based on their velocities, galaxies can be split into two categories: galaxies that are dynamically associated with the cluster, and random line-of-sight projections. Both the fraction of galaxies associated with the galaxy clusters, and the velocity dispersion of the same, exhibit a sharp feature as a function of radius. The feature occurs at a radial scale $R_{\rm edge} \approx 2.2R_{\rm{\lambda}}$, where $R_{\rm{\lambda}}$ is the cluster radius assigned by redMaPPer. We refer to $R_{\rm edge}$ as the “edge radius.” These results are naturally explained by a model that further splits the galaxies dynamically associated with a galaxy cluster into a component of galaxies orbiting the halo and an infalling galaxy component. The edge radius $R_{\rm edge}$ constitutes a true “cluster edge”, in the sense that no orbiting structures exist past this radius. A companion paper (Aung et al. 2020) tests whether the “halo edge” hypothesis holds when investigating the full three-dimensional phase space distribution of dark matter substructures in numerical simulations, and demonstrates that this radius coincides with a suitably defined splashback radius.
Summary
This paper explores the distribution of velocity dispersions of galaxies around redMaPPer clusters. It finds that the shape can be well approximated by a model consisting of three populations of galaxies with Gaussian distributions for the velocity of each population. It has been submitted to MNRAS and was accepted for publication.
Contribution
I helped to advise the first author, who was an undergraduate while doing this research. I assisted with getting the data and developing the code. , where $R_{\rm{\lambda}}$ is the cluster radius assigned by redMaPPer. We refer to $R_{\rm edge}$ as the “edge radius.” These results are naturally explained by a model that further splits the galaxies dynamically associated with a galaxy cluster into a component of galaxies orbiting the halo and an infalling galaxy component. The edge radius $R_{\rm edge}$ constitutes a true “cluster edge”, in the sense that no orbiting structures exist past this radius. A companion paper (Aung et al. 2020) tests whether the “halo edge” hypothesis holds when investigating the full three-dimensional phase space distribution of dark matter substructures in numerical simulations, and demonstrates that this radius coincides with a suitably defined splashback radius.
Recommended Citation
Paxton Tomooka et al.
2020,
MNRAS
499, 1291-1299
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