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AUTOMATIC DATA EXTRACTION IN ODONTOLOGICAL X-RAY
IMAGING
Douglas E. M. de Oliveira
1
, Gilson A. Giraldi
1
, Luiz A. Pereira Neves
2
Adriana G. da Costa
3
and
´
Erika C. Kuchler
3
1
National Laboratory for Scientific Computing, Av. Getulio Vargas, 333, Petr
´
opolis, Brazil
2
State University of Santa Catarina, Vision Laboratory, S
˜
ao Bento do Sul, Brazil
3
Federal University of Rio de Janeiro, RJ, Brazil
Keywords:
Thresholding, Mathematical Morphology, PCA, Feature Extraction.
Abstract:
Automating the process of analysis in dental x-ray images is receiving increased attention. In this process,
teeth segmentation from the radiographic images and feature extraction are essential steps. In this paper, we
propose an approach based on thresholding and mathematical morphology for teeth segmentation. First, a
thresholding technique is applied based on the image intensity histogram. Then, mathematical morphology
operators are used to improve the efficiency of the teeth segmentation. Finally, we perform the boundary
extraction and apply the Principal Component Analysis (PCA) to get the principal axes of the teeth and some
lengths along it that are useful for dentist diagnosis. The technique is promising and can be extended for other
applications in dental x-ray imaging.
1 INTRODUCTION
Automating the procedure of image analysis for x-ray
dental images is an important tool for diagnosis and
planning of dentistry procedures. From the viewpoint
of image processing, two problems are fundamental
in this process: segmentation and feature extraction.
From a practical point of view, segmentation is
the partition of an image into multiple regions (sets
of pixels) according to some criteria of homogeneity
of features such as color, shape, texture and spatial
relationship (Jain, 1989). These fundamental regions
are disjoint sets of pixels and their union compose
the original whole scene. Approaches in image seg-
mentation can be roughly classified in: (a) Contour
Based methods, like snakes and active shape models
(Suri et al., 2002; Kass et al., 1988); (b) Region based
techniques (Suri et al., 2005); (c) Global optimiza-
tion approaches (Pan, 1994); (d) Clustering methods,
like k-means, Fuzzy C-means, Hierarchical clustering
and EM (Zhu and Yuille, 1996); and (e) Thresholding
methods (Albuquerque et al., 2004).
Among these approaches, thresholding techniques
(compute a global threshold to distinguish objects
from their background) are simple for implementa-
tion, with low computational cost, been effective tools
to separate objects from their backgrounds (Sahoo
et al., 1988). These methods have been successfully
applied for document image analysis, scene process-
ing, quality inspection, and medical imaging. The
common approach to implement a thresholding tech-
nique is based on the image histogram by searching
for its local minima (valleys). Other possibility is to
search for a threshold value constrained to the max-
imization of some information measure or entropy,
like the classical Shannon or generalizations of it (Al-
buquerque et al., 2004). After performed the image
binarization through the obtained threshold, we can
apply mathematical morphology techniques in order
to improve the result (Rodrigues et al., 2006).
Once the geometry of the objects has been ex-
tracted we can proceed the feature extraction. For
instance, geometric features are of special interest in
this project. Contour-based features, like area and cir-
cularity, as well as anatomical features can be used for
information extraction and classification (Rodrigues
et al., 2006; Jain and Chen, 2004).
In this paper, we propose an approach for teeth
segmentation and feature extraction which is based on
the following steps. First, a thresholding technique
is applied based on the image intensity histogram.
Then, mathematical morphology techniques are used
141
E. M. de Oliveira D., A. Giraldi G., A. Pereira Neves L., G. da Costa A. and C. Kuchler É. (2009).
AUTOMATIC DATA EXTRACTION IN ODONTOLOGICAL X-RAY IMAGING.
In Proceedings of the First International Conference on Computer Imaging Theory and Applications, pages 141-144
DOI: 10.5220/0001800601410144
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