Further characterizations and some applications of upper and lower weakly quasi continuous fuzzy multifunctions
In his paper we characterize upper and lower weakly quasi continuous fuzzy multifunction's [3] be a new type of convergence of a net in a topological space and also characterize lower weakly quasi continuous fuzzy multifunction by a newly defined convergence of a fuzzy net. Again a new concept...
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| Veröffentlicht in: | International Journal of Engineering, Science and Mathematics Science and Mathematics, 2013-12, Vol.2 (4), p.49-61 |
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| container_title | International Journal of Engineering, Science and Mathematics |
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| creator | Bhattacharyya, Anjana |
| description | In his paper we characterize upper and lower weakly quasi continuous fuzzy multifunction's [3] be a new type of convergence of a net in a topological space and also characterize lower weakly quasi continuous fuzzy multifunction by a newly defined convergence of a fuzzy net. Again a new concept of regularity in a topological space has been introduced and characterized and using this regularity several applications of upper weakly quasi continuous fuzzy multifunctions have been shown. |
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| ispartof | International Journal of Engineering, Science and Mathematics, 2013-12, Vol.2 (4), p.49-61 |
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| source | EZB-FREE-00999 freely available EZB journals |
| subjects | Convergence Fuzzy fuzzy compact (almost compact, s-closed) space Fuzzy logic Fuzzy set theory Mathematical analysis Regularity S-convergence of a net (fuzzy net) s-inferior limit point of a fuzzy net s-regular space semicompact space Topology |
| title | Further characterizations and some applications of upper and lower weakly quasi continuous fuzzy multifunctions |
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