Trilateration
Trilateration is a method of determining the relative positions of objects using the geometry of triangles in a similar fashion as triangulation. Unlike triangulation, which uses angle measurements (together with at least one known distance) to calculate the subject's location, trilateration uses the known locations of two or more reference points, and the measured distance between the subject and each reference point. To accurately and uniquely determine the relative location of a point on a 2D plane using trilateration alone, generally at least 3 reference points are needed.
Related Topics:
Geometry - Triangle - Triangulation - Angle - Distance - 2D plane
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~ Table of Content ~
| ► | Introduction |
| ► | Hyperbolic positioning |
| ► | Derivation |
| ► | Error model |
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