Re: computing geodesics, geodesic distance algorithms
- From: "g.wall" <wallge@xxxxxxxxxxx>
- Date: Tue, 29 Nov 2005 15:01:27 -0500
how about on riemannian manifolds in R3 between two arbitrary points on the manifold
Robert Low wrote:
g.wall wrote:
does anyone know where i can find a good paper for the novice (im an EE) on computing geodesics, or maybe a good algorithm outline for this?
You probably need to give more context to get a useful reply to this.
Geodesics are 'just' solutions to a second order ODE, so you can use the ODE solver of your choice. But depending on the metric, it may be possible to simplify the problem considerably before resorting to numerics.
Also, what you do depends on whether you are trying to find the geodesic starting of at a particular point and in a particular direction, or seeking a geodesic connecting a pair of points.
.
- Follow-Ups:
- Re: computing geodesics, geodesic distance algorithms
- From: Robert Israel
- Re: computing geodesics, geodesic distance algorithms
- From: Robert Low
- Re: computing geodesics, geodesic distance algorithms
- References:
- computing geodesics, geodesic distance algorithms
- From: g.wall
- Re: computing geodesics, geodesic distance algorithms
- From: Robert Low
- computing geodesics, geodesic distance algorithms
- Prev by Date: geodesics in hyperbolic plane
- Next by Date: Re: Well Ordering the Reals
- Previous by thread: Re: computing geodesics, geodesic distance algorithms
- Next by thread: Re: computing geodesics, geodesic distance algorithms
- Index(es):
Relevant Pages
|
|