Physical modelling of galaxy cluster Sunyaev-Zel'dovich data using Einasto dark matter profiles
Abstract
We derive a model for Sunyaev-Zel'dovich data from a galaxy cluster that uses an Einasto profile to model the cluster's dark matter component. This model is similar to the physical models for clusters previously used by the Arcminute Microkelvin Imager (AMI) consortium, which model the dark matter using a Navarro-Frenk-White (NFW) profile, but the Einasto profile provides an extra degree of freedom. We thus present a comparison between two physical models which differ only in the way they model dark matter: one which uses an NFW profile (PM I) and one that uses an Einasto profile (PM II). We illustrate the differences between the models by plotting physical properties of clusters as a function of cluster radius. We generate AMI simulations of clusters that are created and analysed with both models. From this we find that for 14 of the 16 simulations, the Bayesian evidence gives no preference to either of the models according to the Jeffreys scale, and for the other two simulations, weak preference in favour of the correct model. However, for the mass estimates obtained from the analyses, the values were within 1σ of the input values for 14 out of 16 of the clusters when using the correct model, but only in 6 out of 16 cases when the incorrect model was used to analyse the data. Finally, we apply the models to real data from cluster A611 obtained with AMI, and find the mass estimates to be consistent with one another except in the case of when PM II is applied using an extreme value for the Einasto shape parameter.
- Publication:
-
Monthly Notices of the Royal Astronomical Society
- Pub Date:
- November 2019
- DOI:
- 10.1093/mnras/stz2341
- arXiv:
- arXiv:1809.03325
- Bibcode:
- 2019MNRAS.489.3135J
- Keywords:
-
- methods: data analysis;
- galaxies: clusters: general;
- cosmology: observations;
- cosmology: theory;
- Astrophysics - Cosmology and Nongalactic Astrophysics
- E-Print:
- 14 pages, 9 figures, 3 tables, 28 equations, MNRAS 2019