[The Mathematical Atlas] [Search][Subject Index][MathMap][Tour][Help!]
[MathMap Icon]
ABOUT: [Introduction][History][Related areas][Subfields]
POINTERS: [Texts][Software][Web links][Selected topics here]

51F: Metric Geometry


Introduction

We use this as the repository for remarks on triangulation, that is, determining locations from sightings. (Triangulation in the sense of subdividing into triangles is discussed with polyhedra, and computational geometry, as well as PL-topology).

History

Applications and related fields

Subfields

Parent field: 51: Geometry

Browse all (old) classifications for this area at the AMS.


Textbooks, reference works, and tutorials

Software and tables

Other web sites with this focus

Selected topics at this site

A common question is this: how can you determine positions if you know the distances to three other points? A couple of relevant threads:

Here's an interesting mix of practical and theoretical considerations, of algebra and geometry. A USENET poster asked if one could determine positions within a triangle knowing the angles of sighting to the vertices of the triangle, and how one could compute this.

Other files for 51F:


You can reach this page through http://www.math-atlas.org/welcome.html
Last modified 2000/01/14 by Dave Rusin. Mail: