
 
 
Figure 4: segmentation result using proposed  method for 
some slices of a patient. 
5  CONCLUSIONS 
This  paper  proposed  an  automatic  method  for  the 
segmentation of uterine fibroid in MR images. Using 
Chan-Vese method initial segmentation obtained. In 
second step segmentation refined by applying prior 
shape  model  based  on  Bresson  et  al,  method  and 
ellipses model. The quantitative results illustrate the 
good  performance  of  this  method  according  to 
nonhomogeneity  region  and  missing  boundary  in 
these  types  of  fibroids.  By  uterine  fibroid 
segmentation  in  the  future  works  we  can  analyze 
fibroid properties like infarcted or calcified percent 
region. This task has essential features in diagnosis 
and treatment of uterine fibroids. 
ACKNOWLEDGEMENTS 
The authors would like to thank Dr A.Jalali and Dr 
M.Shakiba  of  the  Diagnostic  and  Interventional 
Radiology Research Center (ADIR) for supplying all 
patient images. 
REFERENCES 
Bresson, X., Vandercheynst, P., and Thiran, J.P., 2006, A 
Variational  Model  for  Object  Segmentation  Using 
Boundary Information and Shape Prior Driven by the 
Mumford-Shah  Functional.  International  Journal  of 
Computer Vision, 68(2):145-162.  
Caselles, V., Kimmel, R., and Sapiro, G., 1997,  Geodesic 
active contours, Int. J. Computer Vision,  22(1);  61–
79. 
Chan, T.F. and Vese, L.A. 2001. Active contours without 
edges.  IEEE  Transactions  on  Image  Processing, 
10(2):266–277. 
Charpiat, G., Faugeras, O., and Keriven, R. 2003. Shape 
metrics, warping and statistics. In IEEE International 
Conference on Image Processing, 627–630. 
Chen,  S.  Thiruvenkadam,  H.  D.  Tagare,  F.  Huang,  D. 
Wilson, and E. A. Geiser, 2001, On the incorporation 
of shape priors  into geometric active contours,  IEEE 
Workshop  on  Variational  and  Level  Set  Methods  in 
Computer Vision, 145–152. 
Cootes, T, F,. Taylor, C, J,. Cooper, D, H and Graham, J, 
1995,  Active  shape  models  –  their  training  and 
application,  Computer  Vision  Image  Understand.,  61 
(1);38–59. 
Cura M,  Cura A  , Bugnone  A,. 2006, Role  of Magnetic 
Resonance  Imaging  in  Patient  Selection  for  Uterine 
Artery Embolization. Acta Radiol ; 1105-1114. 
Guyon  J.P, Foskey  M,Kim  J, Firat  Z,  Davis Ylward  B,. 
2003, VETOT,Volume Estimation and Tracking Over 
Time:Framework  and  Validation.  Proceedings  in 
MICCAI; 142:149. 
Jianhua Y  ,  Chen  D, Wenzhu  L  , Premkumar A., 2006,  
Uterine  fibroid  segmentation  and  volume 
measurement on MRI. Progress in biomedical optics 
and imaging;(7)   
Leventon,  M.  E,.  Grimson,  .    W,  E,  L.    and  Faugeras, 
2000,    Statistical  shape  influence  in  geodesic  active 
contours,  in  Proc.  IEEE  Computer  Society  Conf. 
Computer  Vision  and  Pattern    Recognition  (CVPR), 
;316–323. 
Mumford, D. and Shah, J., 1989, Optimal approximations 
of  iecewise  smooth  functions  and  associated 
variational  problems.  Communications  on  Pure  and 
Applied Mathematics, 42:577–685. 
Osher, S. and Sethian, J.A. 1988. Fronts propagating with 
curvaturedependent  speed:  Algorithms  based  on 
Hamilton-Jacobi  formulations.  Journal  of 
Computational Physics, 79(1):2–49. 
Paragios,  N.,  Rousson,  M.,  and  Ramesh,  V.  2003.  Non-
rigid registr ation using distance functions . Journal of 
Computer  Vision  and  Image  Understanding,  89(2–
3):142–165. 
Staib,V  and,  Duncan,  J,S,  1992,  Boundary  finding  with 
parametrically  deformable  models,    IEEE  Trans. 
Pattern Anal. and Machine Intell., vol. 14, no. 11, pp. 
1061–1075, 1992. 
VeKaut,  M,  B,.  1993,  Changing  trends  in  treatment  of 
leiomyomata uteri. Curr Opin Obstet Gynecol 5:301. 
UTERINE FIBROID SEGMENTATION ON MRI BASED ON CHAN-VESE LEVEL SET METHOD AND SHAPE
PRIOR MODEL
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