According to the
theory of relativity produced by
Albert Einstein,
photons leaving a
massive light source such as a
star will be retarded by the light source's
gravity and lose
energy in the process. This causes an increase in the light's
wavelength λ, shifting the
color of the light towards the
red end of the
spectrum, this effect is also known as
gravitational redshift. For a star of
radius R and mass M, the fractional increase in wavelength is:
- <math>\frac{\Delta\lambda}{\lambda} = \frac{G}{c^2} \cdot \frac{M}{R}</math>
In which G is the gravitational constant and c is the speed of light. The coefficient G/c2 = 7.414×10-29cm/g. For the Sun, M = 2.3×1033g and R = 1.394×1011cm, so Δλ/λ = 1.23×10-6. In other words, each spectral line should be shifted towards the red end of the spectrum by a little over one millionth of its original wavelength.
The gravitational redshift of the Earth can be detected using the Mossbauer effect. In addition, observation of much more massive and compact stars such as white dwarfs have shown that Einstein shift does occur and is within the correct order of magnitude.
See also: redshift
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