Advanced Mathematics
31. A texture approach to ?-compactness in Ditop space | ||
I. Arockia Rani and A.A.Nithya | ||
Abstract | Pdf | Category : Mathematical Sciences | Sub Category : Advanced Mathematics |
A texture approach to ?-compactness in Ditop space
The essence of this paper is to introduce the notion of pseudo ?-open sets and pseudo ?-closed sets. More results on compactness, co compactness, ?- compactness and ?-cocompactness in ditopological texture spaces are analysed. Many effective characterizations and properties of these concepts are also obtained.
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32. Isomorphism and Anti isomorphism in Q-Fuzzy Translation of Interval Valued Q- Fuzzy Subhemirings of a Hemiring | ||
N. Anitha and M. Latha | ||
Abstract | Pdf | Category : Mathematical Sciences | Sub Category : Advanced Mathematics |
Isomorphism and Anti isomorphism in Q-Fuzzy Translation of Interval Valued Q- Fuzzy Subhemirings of a Hemiring
In this paper, we made an attempt to study the algebraic nature of a Interval valued fuzzy subhemiring of a hemiring.
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33. Urysohn Lemma and Tietze Extension Theorem in Fuzzy soft topological space | ||
Thangaraj Beaula and R. Raja | ||
Abstract | Pdf | Category : Mathematical Sciences | Sub Category : Advanced Mathematics |
Urysohn Lemma and Tietze Extension Theorem in Fuzzy soft topological space
In this paper fuzzy soft mapping, fuzzy soft continuity on family of soft sets are introduced. Equivalent conditions related these concepts are proved. The famous Urysohn lemma and Tietze Extension theorem are established in fuzzy soft setting.
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34. Remarks on soft ß locally closed sets | ||
A.Arokia Lancy and I.Arockiarani | ||
Abstract | Pdf | Category : Mathematical Sciences | Sub Category : Advanced Mathematics |
Remarks on soft ß locally closed sets
The aim of this paper is to introduce a class of sets called soft ß- locally closed sets. Further soft ß - LC continuous map and its irresoluteness are defined in soft topological space along with their characterization.
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