TimeRip496
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Does light moves (revolves) around around the mass like how moon orbits around the earth? Or revolution such as that of moon is only possible with something that has mass?
This discussion centers on the behavior of light in relation to massive objects, specifically addressing whether light can revolve around mass like the moon orbits the Earth. It is established that light requires a strong gravitational field, such as that produced by a black hole, to maintain an orbit, due to its high speed and the curvature of spacetime. The conversation highlights that gravity is a curvature in spacetime, affecting the paths of objects differently based on their speeds. The concept of geodesics is introduced, emphasizing that faster-moving objects experience less curvature and thus follow different trajectories in spacetime.
PREREQUISITESPhysicists, students of astrophysics, and anyone interested in the interplay between light and gravity, particularly in the context of general relativity and spacetime dynamics.
When a meteorite fly pass a planet/star, is it possible for it to revolve around that planet/star in an orbit? If yes, does it applies for light? These questions I believe will better help me understand what curvature is. Photon sphere(me not very sure about it)seems to only applies for massive object like black hole, something which is not very general.A.T. said:
TimeRip496 said:Photon sphere(me not very sure about it)seems to only applies for massive object like black hole, something which is not very general.
But isn't gravitational field just bend in spacetime? And that a moving object will move along that spacetime regardless of its speed? Likewise light will move along that bend space time regardlessly. My apologies for such stupid question as I am still starting.Nugatory said:It's a specific application of a very general theory. The faster something is moving, the stronger the gravitational field needed to keep it in orbit. Light moves very quickly indeed, so it needs a very strong gravitational field to hold it in orbit. That means a massive object like a black hole.
A very simple experiment will show you that the speed of the object makes a difference. Suppose you are standing at point A and you gently toss a ball at a target at point B; the ball follows a curved path to the target. Then you fire a bullet at the target; the bullet travels in a nearly straight line. So it seems clear that there is something different between the paths followed by the fast-moving bullet and the slow-moving ball.TimeRip496 said:But isn't gravitational field just bend in spacetime? And that a moving object will move along that spacetime regardless of its speed?
Different speeds in space ->different directions in space-time -> different worldlines in space-time -> different trajectories in spaceTimeRip496 said:And that a moving object will move along that spacetime regardless of its speed?
When you say the ball and bullet arrives at tge target at different points in spacetime, do you mean that they will arrive at the same location except at different point of time or both will end up at different location (e.g one end at on Mars while the other end up at uranus) as they will never end up in the same location regardless of time?Nugatory said:A very simple experiment will show you that the speed of the object makes a difference. Suppose you are standing at point A and you gently toss a ball at a target at point B; the ball follows a curved path to the target. Then you fire a bullet at the target; the bullet travels in a nearly straight line. So it seems clear that there is something different between the paths followed by the fast-moving bullet and the slow-moving ball.
What's going on here is that gravity is curvature in spacetime, not in just space. When you fire the bullet and throw the ball at the same time (that is, the bullet and the ball leave your hands at the same point in spacetime) the two arrive at the target at different times, and therefore different points in spacetime, even though the target is at the same point in space. Different paths means encountering different amount of curvature on the paths.