Fuzzy morphological operators in image processing.
Pedro J. Burillo López; Noé Frago Paños; Ramón Fuentes González
Mathware and Soft Computing (2003)
- Volume: 10, Issue: 2-3, page 85-100
- ISSN: 1134-5632
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topBurillo López, Pedro J., Frago Paños, Noé, and Fuentes González, Ramón. "Fuzzy morphological operators in image processing.." Mathware and Soft Computing 10.2-3 (2003): 85-100. <http://eudml.org/doc/39252>.
@article{BurilloLópez2003,
	abstract = {First of all, in this paper we propose a family of fuzzy implication operators, which the generalised Lukasiewicz's one, and to analyse the impacts of Smets and Magrez properties on these operators. The result of this approach will be a characterisation of a proposed family of inclusion grade operators (in Bandler and Kohout's manner) that satisfies the axioms of Divyendu and Dogherty. Second, we propose a method to define fuzzy morphological operators (erosions and dilations). A family of fuzzy implication operators and the inclusion grade are the basis for this method.},
	author = {Burillo López, Pedro J., Frago Paños, Noé, Fuentes González, Ramón},
	journal = {Mathware and Soft Computing},
	keywords = {Lógica difusa; Procesamiento de imágenes; Visión artificial; Implication operators; Inclusion grade; erosion and dilation},
	language = {eng},
	number = {2-3},
	pages = {85-100},
	title = {Fuzzy morphological operators in image processing.},
	url = {http://eudml.org/doc/39252},
	volume = {10},
	year = {2003},
}
TY  - JOUR
AU  - Burillo López, Pedro J.
AU  - Frago Paños, Noé
AU  - Fuentes González, Ramón
TI  - Fuzzy morphological operators in image processing.
JO  - Mathware and Soft Computing
PY  - 2003
VL  - 10
IS  - 2-3
SP  - 85
EP  - 100
AB  - First of all, in this paper we propose a family of fuzzy implication operators, which the generalised Lukasiewicz's one, and to analyse the impacts of Smets and Magrez properties on these operators. The result of this approach will be a characterisation of a proposed family of inclusion grade operators (in Bandler and Kohout's manner) that satisfies the axioms of Divyendu and Dogherty. Second, we propose a method to define fuzzy morphological operators (erosions and dilations). A family of fuzzy implication operators and the inclusion grade are the basis for this method.
LA  - eng
KW  - Lógica difusa; Procesamiento de imágenes; Visión artificial; Implication operators; Inclusion grade; erosion and dilation
UR  - http://eudml.org/doc/39252
ER  - 
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