Dwarf Galaxies and the Black-Hole Scaling Relations

TL;DR

Recent measurements of black hole masses in dwarf galaxies support a fundamental M-sigma relation, challenging merger-based models and favoring feedback-driven explanations for black hole-galaxy scaling laws.

Contribution

The paper argues that black hole scaling relations in dwarf galaxies support feedback models over merger-based models, emphasizing the fundamental M-sigma relation.

Findings

Dwarf galaxy black hole masses align with the extrapolated M-sigma relation.

Merger models predict larger black holes and a flatter M-sigma slope in dwarfs, inconsistent with observations.

Black hole feedback models naturally produce the observed M-sigma relation and outflow properties.

Abstract

The sample of dwarf galaxies with measured central black hole masses $M$ and velocity dispersions $\sigma$ has recently doubled, and gives a close fit to the extrapolation of the $M \propto \sigma$ relation for more massive galaxies. We argue that this is difficult to reconcile with suggestions that the scaling relations between galaxies and their central black holes are simply a statistical consequence of assembly through repeated mergers. This predicts black hole masses significantly larger than those observed in dwarf galaxies unless the initial distribution of uncorrelated seed black hole and stellar masses is confined to much smaller masses than earlier assumed. It also predicts a noticeable flattening of the $M \propto \sigma$ relation for dwarfs, to $M \propto \sigma^2$ compared with the observed $M \propto \sigma^4$. In contrast black hole feedback predicts that black hole masses tend towards a universal $M \propto \sigma^4$ relation in all galaxies, and correctly gives the properties of powerful outflows recently observed in dwarf galaxies. These considerations emphasize once again that the fundamental physical black-hole -- galaxy scaling relation is between $M$ and $\sigma$. The relation of $M$ to the bulge mass $M_b$ is acausal, and depends on the quite independent connection between $M_b$ and $\sigma$ set by stellar feedback.