ಜಿಯೋಡೆಸಿಕ್ಸ್,

geodesics's Usage Examples:

These great circles are the geodesics of the sphere.

Closed geodesics can be characterized by means of a variational principle.

Symmetries usually require some form of preserving property, the most important of which in general relativity include the following:preserving geodesics of the spacetimepreserving the metric tensorpreserving the curvature tensorThese and other symmetries will be discussed below in more detail.

The fact that the null geodesics spiral inwards in the manner shown above means that when our observer looks radially outwards, he sees nearby dust particles, not at their current locations, but at their earlier locations.

counting simple closed geodesics on hyperbolic Riemann surfaces by finding a relationship to volume calculations on moduli space.

In spaces with curvature, straight lines are replaced by geodesics.

The Penrose–Hawking singularity theorems define a singularity to have geodesics that cannot be extended in a smooth manner.

the geometry of geodesics.

Such geodesics are called prime geodesics because, among other things, they obey an asymptotic distribution.

a convex polyhedron is a net obtained by cutting the polyhedron along geodesics (shortest paths) through its faces.

the time-like geodesics into the future, it is impossible for the boundary of the region they form to be generated by the null geodesics from the surface.

spider and the fly problem is a recreational geodesics problem with an unintuitive solution.

In other geometries, length may be measured along possibly curved paths, called geodesics.

Synonyms:

geodetic, geodesical,

Antonyms:

straight line, natural object, inactivity,