How Jet Speeds of Distant Black Holes Were Measured express

Original: "Simulation-based inference for AGN jet population modelling: Towards more robust comparisons of black hole jet speeds"
arXiv:2608.08733v1 · 2026-08-09 · CC BY 4.0 · 1 min
Scientists have determined how fast the streams of matter ejected by supermassive black holes are moving.

Supermassive black holes at the centers of galaxies sometimes eject narrow streams of matter — jets that travel at nearly the speed of light. For a long time, astronomers could not say precisely how fast these jets are for different black holes. In the new work, scientists collected data on hundreds of such jets and applied a method previously used in other fields of science.

A black hole jet is like a stream from a fire hose: it travels far, but its shape and speed depend on the water pressure.

The method is called "likelihood-free inference." Instead of trying to compute the probability of each scenario directly, the computer learns from many simulated examples and then compares them to real observations. This allowed accounting for distortions introduced by brightness limitations: faint jets are simply not visible, and if this is not considered, speed estimates are biased. The new approach showed that previous errors were greatly underestimated, and the speed distribution does not resemble a simple curve.

The result: most jets have speeds close to 99% of the speed of light, but there are also slower ones. The speed distribution turned out to be similar to that observed for stellar-mass black holes: those that form from the explosions of massive stars. This suggests that the mechanism for launching jets may be the same for black holes of any mass.

The speed of a jet is measured through its brightness: the faster the matter moves, the brighter it appears due to an effect similar to the brightening of light by the headlights of an oncoming car.

Jets from supermassive black holes can be longer than the distance from Earth to a neighboring galaxy.

N(\Gamma) \propto \Gamma^b
The number of jets with a given Lorentz factor Γ (a measure of speed) decreases as a power law with exponent b ≈ -1.32.
Scientists
Stephen HawkingJacob BekensteinFritz ZwickyBernhard RiemannJoseph WeberKarl Schwarzschild
Concepts
jet black holeHawking radiationgravitational lensingBekenstein-Hawking entropyEinstein field equationsno-hair theoremLense–Thirring effect