Paper
6 April 1995 Morphological image analysis within the wavelet representation
Terrance L. Huntsberger, Bjorn D. Jawerth
Author Affiliations +
Abstract
Mathematical morphology, as originally described by Matheron and Serra, consists of the application of set theoretical operations between the image set X and a structure element set B. Image skeletons are very efficient representations of shape, and can be directly derived using the morphological operations of erode and open. If done at full image resolution, derivation of a skeleton can be very time consuming without dedicated signal processing hardware. This paper presents an alternative to the standard approach that relies on morphological operations within the wavelet coefficient space. In particular, the skeleton transformation can be done very efficiently at the reduced resolution of the coarse wavelet coefficient levels. We investigate the relationship between wavelet image compression and morphological transforms for the derivation of skeletons. We also report the results of some experimental studies on binary and gray scale images.
© (1995) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Terrance L. Huntsberger and Bjorn D. Jawerth "Morphological image analysis within the wavelet representation", Proc. SPIE 2491, Wavelet Applications II, (6 April 1995); https://doi.org/10.1117/12.205465
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Cited by 1 scholarly publication.
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KEYWORDS
Wavelets

Image compression

Image processing

Biomedical optics

Mathematical morphology

Wavelet transforms

Image analysis

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