MULTISCALE IMAGE ANALYSIS BASED ON ROBUST AND ADAPTIVE MORPHOLOGICAL SCALE-SPACES

Abstract : Mathematical morphology is a powerful tool for image analysis; however, classical morphological operators suffer from lacks of robustness against noise, and also intrinsic image features are not accounted at all in the process. We propose in this work a new and different way to overcome such limits, by introducing both robustness and locally adaptability in morphological operators, which are now defined in a manner such that intrinsic image features are accounted. Dealing with partial differential equations (PDEs) for generalized Cauchy problems, we show that proposed PDEs are equivalent to impose robustness and adaptability of corresponding sup-inf operators, to structuring functions. Accurate numerical schemes are also provided to solve proposed PDEs, and experiments conducted for both synthetic and real images, show the efficiency and robustness of our approach.
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Image Analysis and Stereology, International Society for Stereology, 2015, 34 (1), pp.39-59. <http://www.ias-iss.org/ojs/IAS/article/view/993>. <10.5566/ias.993>
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https://hal-mines-paristech.archives-ouvertes.fr/hal-00975728
Contributeur : Jesus Angulo <>
Soumis le : jeudi 15 juin 2017 - 12:50:41
Dernière modification le : mardi 12 septembre 2017 - 11:41:31

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El Hadji Samba Diop, Jesus Angulo. MULTISCALE IMAGE ANALYSIS BASED ON ROBUST AND ADAPTIVE MORPHOLOGICAL SCALE-SPACES. Image Analysis and Stereology, International Society for Stereology, 2015, 34 (1), pp.39-59. <http://www.ias-iss.org/ojs/IAS/article/view/993>. <10.5566/ias.993>. <hal-00975728v2>

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