H1821+643

The SMBH centred in CL 1821+64 is believed to be among the most massive in the known Universe.[2] A variety of techniques have found different values for the mass. 5 studies found values ${\displaystyle M_{BH}\sim 10^{9}M_{\odot }}$. Kim et al (2004) and Floyd et al (2008) used galactic bulge luminosity fits derived from Hubble data to find ${\displaystyle 10^{9}M_{\odot }}$ and ${\displaystyle 3\times 10^{9}M_{\odot }}$ respectively. Russell et al (2010) provided a rough estimate of ${\displaystyle M_{BH}\sim 3\times 10^{9}}$M_☉.[2] This was an underestimate with ${\displaystyle \log(\Delta M_{BH}/M_{\odot })\geq 1}$. Kolman et al (1991) and Shapovalova (2016) independently modelled the quasar UV spectrum to find ${\displaystyle M_{BH}\sim 3\times 10^{9}M_{\odot }}$. Capellupo et al (2017) found ${\displaystyle M_{BH}\sim 3\times 10^{9}}$ using ${\displaystyle H\beta }$ line emissions. 2 independent X-ray studies found significantly higher values. Reynolds et al (2014) found ${\displaystyle 6\times 10^{9}M_{\odot }}$ by modelling reflection from the accretion disc and Walker et al found ${\displaystyle 3\times 10^{10}M_{\odot }}$ by modelling the interaction of the black hole with the Intracluster medim (ICM) as a Compton-cooled feeding cycle. ${\displaystyle M_{BH}}$ is in the range ${\displaystyle \log(M_{BH}/M_{\odot })\sim 9.2-10.5}$.[2]

The Schwarzschild diameter of this black hole is between 9.4 terametres (63 AU) and 188 terametres (1,260 AU), which is about 16 times the diameter of Pluto's orbit. If the hole were a Euclidean sphere, the average density would be 18 g/m³, ${\displaystyle \sim 1\%}$ the density of air at sea level on Earth.[lower-alpha 1]

• Simbad, SIMBAD
• NED, NED, NASA/IPAC Extragalactic Database