On the evolution of the intrinsic scatter in black hole versus galaxy mass relations
M. Hirschmann, S. Khochfar, A. Burkert, T. Naab, S. Genel, R., Somerville

TL;DR
This paper investigates how the intrinsic scatter in black hole and galaxy mass relations evolves over cosmic time, showing that mergers alone can significantly increase scatter at high redshift.
Contribution
It introduces a model demonstrating how merger-driven growth affects the scatter in black hole-galaxy relations, with quantitative predictions matching cosmological simulations.
Findings
Scatter decreases with mergers following a power-law relation.
High-redshift black holes can have larger intrinsic scatter.
Merger-driven growth explains overmassive and undermassive black holes at z=3.
Abstract
We present results on the evolution of the intrinsic scatter of black hole masses considering different implementations of a model in which black holes only grow via mergers. We demonstrate how merger driven growth affects the correlations between black hole mass and host bulge mass. The simple case of an initially log-normal distributed scatter in black hole and bulge masses combined with random merging within the galaxy population results in a decreasing scatter with merging generation/number as predicted by the Central-limit theorem. In general we find that the decrease in scatter {\sigma} is well approximated by {\sigma}merg(m) = {\sigma}ini \times (m + 1)^(-a/2) with a = 0.42 for a range of mean number of mergers m < 50. For a large mean number of mergers (m > 100) we find a convergence to a = 0.61. This is valid for a wide range of different initial distributions, refill-scenarios…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
