AN ALGORITHM FOR SEGMENTATION UNDER INTERPOLATION CONDITIONS USING DEFORMABLE MODELS
Authors:
Christian Gout a;
Sylvie Vieira-Test
b
b
| Affiliations: | a INSA Rouen, Laboratoire de Math matiques de l'INSA, Place Emile Blondel, BP 08, 76131 Mont Saint Aignan cedex, France. |
| b TOPCAD SA., 5, Chemin Al Cers, 31450 Montgiscard, France. |
DOI:
10.1080/00207160304665
Publication Frequency:
12 issues per year
Published in:
International Journal of Computer Mathematics,
Volume
80,
Issue
1
January
2003
, pages 47
- 54
Subjects:
Analysis - Mathematics;
Bioinformatics;
Computer Mathematics;
Discrete Mathematics;
Mathematical Finance;
Mathematical Logic;
Mathematical Numerical Analysis;
Systems & Computer Architecture;
Number of References: 9
Formats available:
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(English)
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Abstract
We present a deformable model technique for geophysical image analysis. Deformable model approaches have been developed extensively in the literature, including prior applications to geophysical or medical image interpretation. In this paper we propose a method to segment a geophysical image under interpolation conditions (well data). The originality of this segmentation method is that it considers the deformable model as a set of articulated curves, which corresponds to the interfaces between different regions. Moreover, the interpolation conditions permit some geometric constraints to be made on the model. The theoretical aspect of the method is given in the case of a three dimensional image. Numerical results are given.
|
| Keywords: Segmentation; Partial Differential Equations; Finite Elements; Snakes; Deformable Models |
| view references (9) : view citations |

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