In mathematics, the gravitational potential is also known as the Newtonian potential and is fundamental in the study of potential theory. It may also be used for solving the electrostatic and magnetostatic fields generated by uniformly charged or polarized ellipsoidal bodies.^{}

The gravitational potential (*V*) is the gravitational potential energy (*U*) per unit mass:

where *m* is the mass of the object. Potential energy is equal (in magnitude, but negative) to the work done by the gravitational field moving a body to its given position in space from infinity. If the body has a mass of 1 unit, then the potential energy to be assigned to that body is equal to the gravitational potential. So the potential can be interpreted as the negative of the work done by the gravitational field moving a unit mass in from infinity.

In some situations, the equations can be simplified by assuming a field that is nearly independent of position. For instance, in a region close to the surface of the Earth, the gravitational acceleration, *g*, can be considered constant. In that case, the difference in potential energy from one height to another is, to a good approximation, linearly related to the difference in height:

The potential *V* of a unit mass *m* at a distance *x* from a point mass of mass *M* can be defined as the work *W* that needs to be done by an external agent to bring the unit mass in from infinity to that point:^{}^{}^{}^{}

This page was last edited on 4 May 2018, at 00:57.

Reference: https://en.wikipedia.org/wiki/Gravity_potential under CC BY-SA license.

Reference: https://en.wikipedia.org/wiki/Gravity_potential under CC BY-SA license.

- Classical Mechanics
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- Potential Theory
- Potential Energy
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