Abstract
We present an algorithm for inferring the dynamical mass of galaxy clusters directly from their respective phase-space distributions, that is, the observed line-of-sight velocities and projected distances of galaxies from the cluster centre. Our method employs normalizing flows, a deep neural network capable of learning arbitrary high-dimensional probability distributions, and inherently accounts, to an adequate extent, for the presence of interloper galaxies which are not bounded to a given cluster, the primary contaminant of dynamical mass measurements. We validate and showcase the performance of our neural flow approach to robustly infer the dynamical mass of clusters from a realistic mock cluster catalogue. A key aspect of our novel algorithm is that it yields the probability density function of the mass of a particular cluster, thereby providing a principled way of quantifying uncertainties, in contrast to conventional machine learning (ML) approaches. The neural network mass predictions, when applied to a contaminated catalogue with interlopers, have a mean overall logarithmic residual scatter of 0.028 dex, with a lognormal scatter of 0.126 dex, which goes down to 0.089 dex for clusters in the intermediate- to high-mass range. This is an improvement by nearly a factor of 4 relative to the classical cluster mass scaling relation with the velocity dispersion, and outperforms recently proposed ML approaches. We also apply our neural flow mass estimator to a compilation of galaxy observations of some well-studied clusters with robust dynamical mass estimates, further substantiating the efficacy of our algorithm.
Original language | English |
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Journal | Monthly Notices of the Royal Astronomical Society |
Volume | 499 |
Issue number | 2 |
Pages (from-to) | 1985-1997 |
Number of pages | 13 |
ISSN | 0035-8711 |
DOIs | |
Publication status | Published - 21 Sept 2020 |
Keywords
- methods: numerical
- methods: statistical
- galaxies: clusters: general
- DIGITAL SKY SURVEY
- RECONSTRUCTION PROJECT
- MATTER
- CONSTRAINTS
- ANISOTROPY
- PARAMETER
- CATALOG
- INFALL
- III.