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  • In this paper we axiomatically define weak homo- geneity of a fuzzy subset, which means that its membership function fulfills at least the minimum properties required to represent the homogeneity of a region. We also provide several construction methods based on the homogeneity of an interval. Besides, we show an illustrative example of
  • In this paper we axiomatically define weak homo- geneity of a fuzzy subset, which means that its membership function fulfills at least the minimum properties required to represent the homogeneity of a region. We also provide several construction methods based on the homogeneity of an interval. Besides, we show an illustrative example of (en)
Title
  • Construction of weak homogeneity from interval homogeneity. Application to image segmentation
  • Construction of weak homogeneity from interval homogeneity. Application to image segmentation (en)
skos:prefLabel
  • Construction of weak homogeneity from interval homogeneity. Application to image segmentation
  • Construction of weak homogeneity from interval homogeneity. Application to image segmentation (en)
skos:notation
  • RIV/61988987:17610/13:A140192S!RIV14-MSM-17610___
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  • P(ED1.1.00/02.0070)
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  • 66809
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  • RIV/61988987:17610/13:A140192S
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  • Homogeneity; fuzzy sets; image segmentation (en)
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  • [3B0C94158EB5]
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  • Hyderabad
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  • Hyderabad
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  • DOI: 10.1109/FUZZ-IEEE.2013.6622336
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  • Bustince, Humberto
  • Mesiar, Radko
  • Kolesárová, Anna
  • Jurio, Aranzazu
  • Paternain, David
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issn
  • 1098-7584
number of pages
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  • IEEE
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  • 9781479900220
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  • 17610
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