1Relating to or denoting the shortest possible line between two points on a sphere or other curved surface.
- A formula for the line integral of the geodesic curvature along a closed curve is known as the Gauss Bonnet theorem.
- He introduced the geodesic curvature although he did not use the term which was due to Bonnet who discovered it independently in 1848.
- He solved a problem posed by Beltrami of representing one surface on a second surface in such a way that geodesic lines in the first correspond to geodesic lines in the second.
A geodesic line or structure.
- It possesses shortest lines, now called geodesics, which resemble ordinary straight lines.
- This reminded me of an interesting property of geodesics in general relativity.
- When this happens, the necessary conditions for the existence and uniqueness of these geodesics are violated.
Definition of geodesic in:
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