Astrophysics (Index)About

Eddington luminosity

(Eddington limit)
(maximum luminosity at which radiation force overcomes gravity)

The Eddington luminosity (or Eddington limit) is a maximum limit on the luminosity of a star or other astronomical body. It is the point beyond which the inward gravitational force is overwhelmed by the outward force of the radiation pressure, a quantity that depends upon the object's mass. If it were surpassed, the radiation pressure would push material out of the star, reducing its mass and thus bringing its luminosity down to the limit. It represents an upper bound on the luminosity of stars in hydrostatic equilibrium, though they generally are not close to this upper bound.

Eddington luminosity is also relevant to accretion and its resulting luminosity: its formula is used to derive the characteristics of black holes from the luminosity of the resulting quasars. The Eddington accretion rate is the accretion rate at which a black hole reaches Eddington luminosity through the release of gravitational potential energy.

An object's Eddington ratio is the ratio of its actual luminosity with its Eddington luminosity.

The terms super-Eddington luminosity and super-Eddington accretion indicate these limits are exceeded, which has the implication that the object is undergoing a phenomenon with a short timescale, since with time, it should reach hydrostatic equilibrium. Supernovae fall under this category.


(physics,stars,limit,luminosity)
Further reading:
https://en.wikipedia.org/wiki/Eddington_luminosity
http://www-ppl.s.chiba-u.jp/lecture/radiation/node2.html
http://www-astro.physics.ox.ac.uk/~garret/teaching/lecture7-2012.pdf
https://scienceworld.wolfram.com/physics/EddingtonLuminosity.html
https://ilyamandel.github.io/BackOfTheEnvelopeNotes/Eddington.pdf

Referenced by pages:
accretion
accretion rate
AGN accretion
black hole accretion rate (BHAR)
direct collapse black hole (DCBH)
mass-luminosity relation
Salpeter timescale
SMBH formation
supermassive black hole (SMBH)
X-ray burster (XRB)

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