A SCALE-SPACE TOGGLE OPERATOR FOR IMAGE TRANSFORMATIONS

被引:1
作者
Dorini, Leyza Baldo [1 ]
Leite, Neucimar Jeronimo [2 ]
机构
[1] Univ Tecnol Fed Parana, Dept Informat, Av Sete Setembro 3165, BR-80230901 Curitiba, Parana, Brazil
[2] Univ Estadual Campinas, Inst Comp, BR-13084971 Campinas, SP, Brazil
关键词
Scale-space; mathematical morphology; image analysis;
D O I
10.1142/S0219467813500228
中图分类号
TP31 [计算机软件];
学科分类号
081202 ; 0835 ;
摘要
The analysis of different representation levels has been largely used in several image analysis tasks to handle the multiscale nature of image data, allowing the extraction of specific features that become explicit at each scale. In this work, we explore the scale-space properties of a self-dual toggle operator defined on a scaled morphological framework. These properties conduce to a well-controlled image simplification where its maxima and minima interact at the same time during pixels' transformation, in contrast to other approaches that consider these extrema separately. In such a way, it is possible to identify significant image extrema information to be used in several high level tasks. To assess the robustness of our approach, we carry out tests on images of several classes and subjected to different lighting conditions for various applications, including segmentation and binarization.
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页数:32
相关论文
共 43 条
[1]   Scale space classification using area morphology [J].
Acton, ST ;
Mukherjee, DP .
IEEE TRANSACTIONS ON IMAGE PROCESSING, 2000, 9 (04) :623-635
[2]   Multigrid anisotropic diffusion [J].
Acton, ST .
IEEE TRANSACTIONS ON IMAGE PROCESSING, 1998, 7 (03) :280-291
[3]  
Alpert S, 2007, P IEEE C COMP VIS PA
[4]   AXIOMS AND FUNDAMENTAL EQUATIONS OF IMAGE-PROCESSING [J].
ALVAREZ, L ;
GUICHARD, F ;
LIONS, PL ;
MOREL, JM .
ARCHIVE FOR RATIONAL MECHANICS AND ANALYSIS, 1993, 123 (03) :199-257
[5]   UNIQUENESS OF THE GAUSSIAN KERNEL FOR SCALE-SPACE FILTERING [J].
BABAUD, J ;
WITKIN, AP ;
BAUDIN, M ;
DUDA, RO .
IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE, 1986, 8 (01) :26-33
[6]   Morphological scale-space preserving transforms in many dimensions [J].
Bangham, JA ;
Harvey, R ;
Ling, PD ;
Aldridge, RV .
JOURNAL OF ELECTRONIC IMAGING, 1996, 5 (03) :283-299
[7]  
Bersen J., 1986, Eighth International Conference on Pattern Recognition. Proceedings (Cat. No.86CH2342-4), P1251
[8]  
Beucher S., 1993, MATH MORPHOLOGY IMAG, P433, DOI DOI 10.1201/9781482277234-12
[9]   Morphological scale-space in image processing [J].
Bosworth, JH ;
Acton, ST .
DIGITAL SIGNAL PROCESSING, 2003, 13 (02) :338-367
[10]  
Chen M. H., 1989, IEEE T PATTERN ANAL, V42, P3377