Gravitational lensing due to earth

AI Thread Summary
Light from the sun does bend slightly near Earth's surface due to gravitational effects, although the curvature is minimal compared to that near massive bodies like the sun. The trajectory of sunlight can be affected by its angle of incidence, with perpendicular light experiencing only slight blue-shifting. Mathematical calculations can determine the degree of curvature and the angle at which sunlight strikes the Earth, based on the incoming light's angle relative to the surface. According to Gauss' law, light behaves as if it is influenced by a point mass located at Earth's center, regardless of its path. Overall, while the effects of gravitational lensing by Earth are negligible, they can still be calculated accurately.
sodaboy7
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It is known that light from stars bend near surface of sun due to its mass. Similarly light will bend near Earth's surface (may be insignificant due to less mass). My question is that sunlight that strikes Earth's surface travels a straight path from sun or a curves near Earth's surface ?
 
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It depends on the trajectory of the light. If it is traveling perpendicular to the Earth's surface, the light will only be slightly blue-shifted. Otherwise, it will be slightly bent by the Earth's surface. Basically. All light will tend toward the center of mass of the Earth. You are correct though, the amount of curvature or blue-shifting is pretty insignificant.
 
I am new to general relativity.
soothsayer said:
Basically. All light will tend toward the center of mass of the Earth. You are correct though, the amount of curvature or blue-shifting is pretty insignificant.


1)Can we mathematically calculate the amount of curvature or deviation ?
2) Can we calculate the angle at which sun light strikes the surface of Earth (at a particular place) considering this bending (even if its is small)
3) Are you really sure, light tends towards center of mass ?
 
soda:
1) Yep, we definitely can! In the same way you would calculate it for a black hole or star.

2) Yes, we can probably figure it as a function of the angle between the incoming light and the tangent plane to the surface of the Earth.

3) Yep. If you do Gauss' law on a planet like Earth, you'll see that any object that is located outside of the Earth's surface will only "see" the gravitational field as that of a singular point with the same mass as the Earth located exactly at the center of mass. Newton invented calculus for this exact reason: to prove this idea for his theory of gravity. It doesn't matter what angle the light makes or where it passes in relation to the Earth.
 
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