DocumentCode
1991286
Title
Contribution to contours closing by a Markovian approach
Author
Zenati, N. ; Achour, K.
Author_Institution
Robotics Lab. & Artificial Intelligence, Dev. Center of Adv. Technol., Baba Hassen, Algeria
fYear
2003
fDate
14-18 July 2003
Firstpage
82
Abstract
Summary form only given. A major problem in edge detection operators is the one of low detection. In some cases, detected contours are fragmented or are not closed. This is because some elements are difficult to extract like corners and multiple contours junctions. To overcome this inconvenience, a basic solution is to connect all neighboring contours segments having the distance between closer extremities inferior to an empirical threshold. This method presents the disadvantage of closing also the contours that mustn´t be, even as it can´t shut contours that must be and this is in the case where the distance between the segments exceeds the chosen threshold. To overcome this problem, we present a new method for contours closing based on a Markovian modellization. This method transforms the contours closing problem into a labeling one that we solve with an ameliorated simulated annealing. Our contours closing scheme yields good results on both real and synthetic images since most of elements as corners and multiple junctions are clearly closed regarding to the criteria we impose.
Keywords
Markov processes; edge detection; image processing; simulated annealing; Markovian modellization; ameliorated simulated annealing; contour segment connection; contours closing; contours junction; detected contour fragmentation; edge detection operator problem; empirical threshold; labeling; real image; synthetic image; Artificial intelligence; Extremities; Image edge detection; Intelligent robots; Labeling; Laboratories; Simulated annealing;
fLanguage
English
Publisher
ieee
Conference_Titel
Computer Systems and Applications, 2003. Book of Abstracts. ACS/IEEE International Conference on
Conference_Location
Tunis, Tunisia
Print_ISBN
0-7803-7983-7
Type
conf
DOI
10.1109/AICCSA.2003.1227514
Filename
1227514
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