DocumentCode
2005660
Title
Multidimensional image analysis and mathematical morphology
Author
Acharya, Raj
Author_Institution
Electr. & Comput. Eng., State Univ. of New York, Buffalo, NY, USA
fYear
1989
fDate
6-8 Sep 1989
Firstpage
203
Abstract
Summary form only given. Multidimensional operators based on mathematical morphology have been proposed for image segmentation. Mathematical morphology is basically a set theory. It provides the concept of a structuring element to probe the image with arbitrary geometric patterns, in order to capture the topological properties of the image. The classical operators have been extended to multidimensions. A morphological approach to scale-space filtering has been developed. Multiscale morphological openings that nonlinearly smooth the image without blurring the features (edges) have been used. The approach has been formulated within the framework of alternating sequential filters (ASF)
Keywords
filtering and prediction theory; picture processing; set theory; alternating sequential filters; arbitrary geometric patterns; image segmentation; mathematical morphology; multidimensional operators; multiscale morphological openings; scale-space filtering; set theory; topological properties; Humans; Image analysis; Image segmentation; Magnetic analysis; Magnetic resonance; Morphology; Multidimensional systems; Probes; Set theory; Tail;
fLanguage
English
Publisher
ieee
Conference_Titel
Multidimensional Signal Processing Workshop, 1989., Sixth
Conference_Location
Pacific Grove, CA
Type
conf
DOI
10.1109/MDSP.1989.97120
Filename
97120
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