While black holes are conceptually invisible sinks of all matter and light, in astronomical settings, their enormous gravity alters the motion of surrounding objects and pulls nearby gas inwards at near-light speed, making the area around black holes the brightest objects in the universe.
External geometry Relativistic jets extend
perpendicularly from the galaxy. Some black holes have relativistic jets—thin streams of
plasma travelling away from the black hole at more than 90% of the speed of light. A small fraction of the matter falling towards the black hole gets accelerated away along the hole rotation axis. These jets can extend as far as millions of
light-years from the black hole itself. Black holes of any mass can have jets. However, they are typically observed around spinning black holes with strongly-magnetized accretion disks. Relativistic jets were more common in the
early universe, when galaxies and their corresponding supermassive black holes were rapidly gaining mass. All black holes with jets also have an accretion disk,
Quasars, typically found in other galaxies, are believed to be supermassive black holes with jets;
microquasars are believed to be stellar-mass objects with jets, typically observed in the Milky Way. The jets can be powered by either the accretion disk or the rotating black hole spin. While many details of the jets have been studied, no complete model has emerged. One method proposed to fuel these jets is the
Blandford-Znajek process, which suggests that the dragging of
magnetic field lines by a black hole's rotation could launch jets of matter into space. The
Penrose process, which involves extraction of a black hole's
rotational energy, has also been proposed as a potential mechanism of jet propulsion. Due to
conservation of angular momentum, gas falling into the
gravitational well created by a massive object will typically form a disk-like structure around the object. As the disk's angular momentum is transferred outward due to processes such as turbulence in the disk, its matter falls farther inward, converting its gravitational energy into heat and releasing a large amount of radiation; absent an explosive event, the radiation pressure
limits the accretion rate. The temperature of these disks can range from thousands to millions of
kelvins, and temperatures differ throughout a single accretion disk. Accretion disks radiate across the entire
electromagnetic spectrum, depending on the disk's
turbulence and
magnetisation and the black hole's mass and angular momentum. Accretion disks can be defined as geometrically thin or geometrically thick. Geometrically thin disks are mostly confined to the black hole's equatorial plane and have a well-defined edge at the
innermost stable circular orbit (ISCO), while geometrically thick disks are supported by internal pressure and temperature and can extend inside the ISCO. Disks with high rates of
electron scattering and absorption, appearing bright and
opaque, are called
optically thick;
optically thin disks are more
translucent and produce fainter images when viewed from afar. Accretion disks of black holes accreting beyond the
Eddington limit are often referred to as
polish donuts due to their thick,
toroidal shape that resembles that of a
donut. Quasar accretion disks are expected to have a "blue spectral shape", meaning that the flux per frequency F_\nu is proportional to \nu^{1/3}; this was not originally observed due to emission from dust surrounding the objects. The disk for a stellar black hole, on the other hand, would likely look orange, yellow, or red, with its inner regions being the brightest. Accretion disk colours may also be altered by the
Doppler effect, with the part of the disk travelling towards an observer appearing bluer and brighter and the part of the disk travelling away from the observer appearing redder and dimmer.
Innermost stable circular orbit (ISCO) In
Newtonian gravity,
test particles can stably orbit at arbitrary distances from a central object. In general relativity, however, there exists a smallest possible radius for which a massive particle can orbit stably. Any infinitesimal inward
perturbations to this orbit will lead to the particle
spiraling into the black hole, and any outward perturbations will, depending on the energy, cause the particle to spiral in, move to a stable orbit further from the black hole, or escape to infinity. This orbit is called the
innermost stable circular orbit, or ISCO. In the case of a Schwarzschild black hole (spin zero) and a particle without
spin, the location of the ISCO is: r_{\rm ISCO}=3 \, r_\text{s}=\frac{6 \, GM}{c^2}, where r_{\rm_{ISCO}} is the radius of the ISCO, r_\text{s} is the Schwarzschild radius of the black hole, G is the gravitational constant, and c is the speed of light. For charged black holes, the ISCO moves inwards.
Photon sphere and shadow of a Schwarzschild black hole (large, black, center) The
photon sphere is a spherical boundary for which photons moving on tangents to that sphere are bent completely around the black hole, possibly orbiting multiple times. For Schwarzschild black holes, the photon sphere has a radius 1.5 times the Schwarzschild radius. While light can still escape from the photon sphere, any light that crosses the photon sphere on an inbound trajectory will be captured by the black hole. Therefore, any light that reaches an outside observer from the photon sphere must have been emitted by objects between the photon sphere and the event horizon. For a rotating, uncharged black hole, the radius of the photon sphere depends on the spin parameter and whether the photon is orbiting prograde or retrograde. For a photon orbiting prograde, the photon sphere will be 0.5-1.5 Schwarzschild radii from the center of the black hole, while for a photon orbiting retrograde, the photon sphere will be between 3-4 Schwarzschild radii from the center of the black hole. The exact locations of the photon spheres depend on the
magnitude of the black hole's rotation. For a charged, nonrotating black hole, there will only be one photon sphere, and the radius of the photon sphere will decrease for increasing black hole charge. For non-
extremal, charged, rotating black holes, there will always be two photon spheres, with the exact radii depending on the parameters of the black hole. When viewed from a great distance, the photon sphere creates an observable
black hole shadow, a dark silhouette of the black hole against the background stars. Images such as those taken by the Event Horizon Telescope show the black hole shadow, not the event horizon itself. Since no light emerges from within the black hole, this shadow is the limit for possible observations.
Ergosphere Near a rotating black hole, spacetime rotates similar to a vortex. The rotating spacetime will drag any matter and light into rotation around the spinning black hole. This effect of general relativity, called
frame dragging, gets stronger closer to the spinning mass. The region of spacetime in which it is impossible to stay still is called the ergosphere. The ergosphere of a black hole is a volume bounded by the black hole's event horizon and the
ergosurface or
stationary limit surface, which coincides with the event horizon at the poles but bulges out from it around the equator.
Plunging region The observable region of spacetime around a black hole closest to its event horizon is called the plunging region. In this area it is no longer possible for free falling matter to follow circular orbits or stop a final descent into the black hole. Instead, it will rapidly plunge toward the black hole at close to the speed of light, growing increasingly hot and producing a characteristic, detectable
thermal emission. However, light and radiation emitted from this region can still escape from the black hole's gravitational pull.
Radius For a nonspinning, uncharged black hole, the radius of the event horizon, or Schwarzschild radius, is proportional to the mass,
M, through r_\mathrm{s}=\frac{2GM}{c^2} \approx 2.95\, \frac{M}{M_\odot}~\mathrm{km,} where
r is the Schwarzschild radius,
G is the
gravitational constant,
c is the
speed of light, and is the
mass of the Sun. A black hole of the same mass with nonzero spin has two radii: The event horizon is referred to as such because if an event occurs within the boundary, information from that event cannot reach or affect an outside observer, making it impossible to determine whether such an event occurred. To a distant observer, a clock near a black hole would appear to tick more slowly than one further from the black hole. An object falling from half of a Schwarzschild radius above the event horizon would fade away until it could no longer be seen, disappearing from view within one hundredth of a second for an black hole. It would also appear to flatten onto the black hole, joining all other material that had ever fallen into the hole. On the other hand, an observer falling into a black hole would not notice any of these effects as they cross the event horizon. Their own clocks appear to them to tick normally, and they cross the event horizon after a finite time without noting any singular behaviour. In
general relativity, it is impossible to determine the location of the event horizon from local observations, due to Einstein's
equivalence principle. The inner horizon is divided up into two segments: an ingoing section and an outgoing section. At the ingoing section of the Cauchy horizon, radiation and matter that fall into the black hole would build up at the horizon, causing the curvature of spacetime to go to infinity. This would cause an observer falling in to experience tidal forces. and the buildup of tidal forces is called the mass-inflation singularity Some physicists have argued that in realistic black holes, accretion and Hawking radiation would stop mass inflation from occurring. At the outgoing section of the inner horizon, infalling radiation would
backscatter off of the black hole's spacetime curvature and travel outward, building up at the outgoing Cauchy horizon. This would cause an infalling observer to experience a gravitational
shock wave and tidal forces as the spacetime curvature at the horizon grew to infinity. This buildup of tidal forces is called the
shock singularity. For a non-rotating black hole, this region takes the shape of a single point; for a rotating black hole it is smeared out to form a
ring singularity that lies in the plane of rotation. Observers falling into a Schwarzschild black hole (i.e., non-rotating and not charged) cannot avoid being carried into the singularity once they cross the event horizon. As they fall further into the black hole, they will be torn apart by the growing
tidal forces in a process sometimes referred to as
spaghettification or the
noodle effect. Eventually, they will reach the singularity and be crushed into an infinitely small point. However, any perturbations, such as those caused by matter or radiation falling in, would cause space to
oscillate chaotically near the singularity. Any matter falling in would experience intense tidal forces rapidly changing in direction, all while being compressed into an increasingly small volume. Alternative forms of general relativity, including addition of some quantum effects, can lead to
regular, or
nonsingular, black holes without singularities. For example, the
fuzzball model, based on
string theory, states that black holes are actually made up of
quantum microstates and need not have a singularity or an event horizon. The theory of
loop quantum gravity proposes that the curvature and density at the center of a black hole is large, but not infinite. == Formation ==