DocumentCode
1289353
Title
Tutorial on Connective Morphology
Author
Serra, Jean
Author_Institution
Lab. d´´Inf. Gaspard-Monge, Univ. Paris-Est, Noisy-le-Grand, France
Volume
6
Issue
7
fYear
2012
Firstpage
739
Lastpage
752
Abstract
Morphological operators may be taken up from the two entries of dilation and of connection. This tutorial focuses on the second entry, and leads to optimum partitionings of the images under study. Five notions, which derive from each other, are successively explored. The “set connection,” which generalizes the usual connectivities, opens the series, and yields the “connective segmentation,” which associates connection with maximum partition. Then the “connected operators” allow to construct “hierarchies of partitions” whose the laws of “optimal cuts” are given.
Keywords
image segmentation; mathematical morphology; mathematical operators; set theory; connective morphological operators; connective segmentation; dilation; optimal cut laws; optimum image partitioning hierarchies; set connection; Compounds; Image segmentation; Lattices; Morphology; Trajectory; Tutorials; Mathematical morphology; connection; connective segmentations; hierarchies; optimum cut; partitions;
fLanguage
English
Journal_Title
Selected Topics in Signal Processing, IEEE Journal of
Publisher
ieee
ISSN
1932-4553
Type
jour
DOI
10.1109/JSTSP.2012.2220120
Filename
6310005
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