Fuzzy contra $\theta g^{\prime \prime \prime}-$ continuous and irresolute functions in fuzzy topological spaces
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Abstract
In this paper, we introduce a new class of generalized mappings namely fuzzy contra $\theta g^{\prime \prime \prime}$-continuous and fuzzy contra $\theta g^{\prime \prime \prime}$-irresolute mappings in $f t s^{\prime}$ s. Some of their properties have been investigated.
Keywords:
\text { Fuzzy } \theta g^{\prime \prime \prime} \text {-continuous }, \text { fuzzy contra } \theta g^{\prime \prime \prime} \text {-continuous and fuzzy contra } \theta g^{\prime \prime \prime} \text {-irresolute mappings }Mathematics Subject Classification:
Mathematics- Pages: 515-518
- Date Published: 01-01-2021
- Vol. 9 No. 01 (2021): Malaya Journal of Matematik (MJM)
K. K. Azad, On fuzzy semi continuity, fuzzy almost continuity and fuzzy weakly continuity, J. Math. Anal. Appl., 82 (1) (1981), 14-32.
K. Balachandran, P. Sundaram and H. Maki, On generalized continuous maps in topological spaces, Mem. Fac. Kochi. Univ. (Math.), 12 (1991), 5-13.
G. Balasubramanian and P. Sundaram, On some generalizations of fuzzy continuous functions, Fuzzy Sets and Systems, 86 (1997), 93-100.
G. Balasubramanian, On fuzzy-pre-separation axiom, Bull. Calcutta Math Soc., 90 (6) (1998), 427-434.
G. Balasubramanian, and V. Chandrasekar, Totally fuzzy semi continuous functions, Bull. Calcutta Math Soc., 92 (4) (2000), 305-312.
V. Chandrasekar and G. Anandajothi, $theta g^{prime prime prime}$-open sets in fuzzy topological spaces, Malaya Journal of Matematik, $S$ (1) (2020), 524-529.
V. Chandrasekar and G. Anandajothi, Another theta generalized closed sets in fuzzy topological spaces, International Journal of Mathematical Archive, 12 (1) (2017), 39-47.
C. L. Chang, Fuzzy Topological Spaces, J. Math. Anal. Appl., 24 (1968), 182-190.
M. E. El-Shafei and A. Zakari, $theta$-generalized closed sets in fuzzy topological spaces, The Arabian Journal for Science and Engineering, 31 (2A ) (2006), 197-206.
E. Ekici and E. Kerre, On fuzzy contra-continuities, Advances in Fuzzy Mathematics, 1 (2006), 35-44.
Y. Gnanambal, On generalized preregular closed sets in topological spaces, Indian J. Pure Appl. Math., 28 (3) (1997), 351-360.
A. Hakeem and Othman, On fuzzy $theta$-generalized- semiclosed sets, Journal of Advanced Studies in Topology, 7 (2) (2016), 84-92.
M. Jeyaraman, J. Rajalakshmi and O. Ravi, Another generalization of closed sets in fuzzy topological spaces, International Journal of Mathematical Archive, 4 (8) (2013), 187-192.
N. Levine, Generalized closed sets in topology, Rendiconti del Circolo. Matematico di Palermo, 19 (2) (1970), 89-96.
S. R. Malghan and S. S. Benchalli, Open maps, closed maps and local compactness in fuzzy topological spaces, J. Math. Anal. Appl., 99 (1984), 338-349.
R. K. Saraf, M. Khanna, On gs-closed set in fuzzy topology, J. Indian Acad. Math., 25 (1) (2003), 133-143.
Zabidin Salleh and N. A. F. Abdul Wahab, $theta$-semigeneralized closed sets in fuzzy topological spaces, Bull. Malays. Math. Sci. Soc., 36 (4) (2013), 1151-1164.
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