How Does General Relativity Affect Satellite Orbits and Time Dilation?

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SUMMARY

General Relativity (GR) significantly influences satellite orbits and time dilation. The theory posits that the closer an object is to a massive body, the slower time passes due to gravitational time dilation. This effect is a result of the gradient of gravitational fields, which affects the rate of time based on proximity to mass. In contrast, Newtonian physics suggests that an orbiting body maintains a constant rate of time, leading to circular orbits in weak gravitational fields.

PREREQUISITES
  • Understanding of General Relativity principles
  • Familiarity with gravitational time dilation concepts
  • Basic knowledge of Newtonian physics and orbital mechanics
  • Awareness of quantum gravity theories, such as superstring theory
NEXT STEPS
  • Research the implications of gravitational time dilation on satellite technology
  • Explore the mathematical framework of General Relativity
  • Study the differences between Newtonian and relativistic orbital mechanics
  • Investigate current theories in quantum gravity, including loop quantum gravity
USEFUL FOR

Astronomers, physicists, aerospace engineers, and anyone interested in the effects of gravity on time and satellite navigation systems.

mogsy182
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So is it the closer you are to the centre of a body the slower time will go? or is it the other way round. also why is this?

my lecturer confused me a bit when explain it, but what's general rel got to do with the orbit of a satellite?
 
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my lecturer confused me a bit when explain it, but what's general rel got to do with the orbit of a satellite?

This is a strange question. GR is a theory of gravity, so it is relevant to orbits.
 
The closer one is to a body of energy (and energy's other forms: heat conduction, pressure, and viscosity), the slower one's rate of time is. It is the gradient of this gravitational time dilation (how much the rate of time slows based on a change in distance) that causes acceleration to occur.

From a Newtonian point of view (in a weak gravitational field, and where relativistic precession is all but none), the orbiting body maintains a constant rate of time, and so follows a circular path of constant distance from the gravitating body. I believe that this is also referred to as a "straight path in spacetime" results in a "curved path in space".

As for the actual mechanism behind gravitational time dilation, that's to do with quantum gravity (superstring theory, loop quantum gravity). I cannot go into detail on either, for lack of knowledge.
 
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