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Reconstruction from Three Images of Six Point Objects

Heyden, Anders LU (1994) Symposium on Image Analysis, SSAB'94 In Proceedings of the Symposium on Image Analysis, SSAB'94 p.57-66
Abstract
Abstract. This paper deals with the problem of reconstructing the locations of six points in space from three different images. It is assumed that the correspondences between the points in the different images are known. This paper shows that there are in general three solutions to the problem of determining the shape of the object, but some of them may be complex and some may not be physically realizable (e.g. points behind the camera). The solutions are given by a third degree polynomial with coefficients depending on the coordinates of the points in the image. 1
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published
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Proceedings of the Symposium on Image Analysis, SSAB'94
editor
Malmqvist, Kerstin
pages
57 - 66
conference name
Symposium on Image Analysis, SSAB'94
language
English
LU publication?
yes
id
57260e43-8777-460b-8439-4580d342738c (old id 787322)
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http://www.maths.lth.se/matematiklth/personal/andersp/publ/ssab94.ps
date added to LUP
2008-09-16 09:26:56
date last changed
2016-04-16 11:17:37
@misc{57260e43-8777-460b-8439-4580d342738c,
  abstract     = {Abstract. This paper deals with the problem of reconstructing the locations of six points in space from three different images. It is assumed that the correspondences between the points in the different images are known. This paper shows that there are in general three solutions to the problem of determining the shape of the object, but some of them may be complex and some may not be physically realizable (e.g. points behind the camera). The solutions are given by a third degree polynomial with coefficients depending on the coordinates of the points in the image. 1},
  author       = {Heyden, Anders},
  editor       = {Malmqvist, Kerstin},
  language     = {eng},
  pages        = {57--66},
  series       = {Proceedings of the Symposium on Image Analysis, SSAB'94},
  title        = {Reconstruction from Three Images of Six Point Objects},
  year         = {1994},
}