On Double Topological Structures - Ghareeb, A.
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Topological spaces are mathematical structures that allow the formal definition of concepts such as convergence, connectedness, continuity, proximity, uniformity, and syntopogenous structures. They appear in virtually every branch of modern mathematics and are a central unifying notion. The branch of mathematics that studies topological spaces in their own right is called topology. The notions of fuzzy sets and intuitionistic fuzzy sets used to generalize the topological spaces. Recently, Garcia and Rodabaugh could end some doubts around the term intuitionistic by giving it the new name double…mehr

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Produktbeschreibung
Topological spaces are mathematical structures that allow the formal definition of concepts such as convergence, connectedness, continuity, proximity, uniformity, and syntopogenous structures. They appear in virtually every branch of modern mathematics and are a central unifying notion. The branch of mathematics that studies topological spaces in their own right is called topology. The notions of fuzzy sets and intuitionistic fuzzy sets used to generalize the topological spaces. Recently, Garcia and Rodabaugh could end some doubts around the term intuitionistic by giving it the new name double . Since that time, the new term is used to study the topological notions.
Autorenporträt
He received the B.Sc., M. Sc. and PhD degrees in Mathematics from South Valley University in 2001, 2007 and 2009, respectively. He is currently working as a lecture of Pure Mathematics, Faculty of Science, South Valley University, Egypt. His current research interests include General Topology and Fuzzy Topology.