On slightly \(b-\mathscr{I}\)-continuous multifunctions
Downloads
DOI:
https://doi.org/10.26637/MJM0803/0058Abstract
In this paper, we introduce and study the concept of slightly \(b-\mathscr{I}\)-continuous multifunctions on ideal topological space.
Keywords:
Ideal topological spaces, \(b-\mathscr{I}\)-open sets, \(b-\mathscr{I}\)-closed sets, slightly \(b-\mathscr{I}\)-continuous multifunctions , \(b-\mathscr{I}\)-closed setsMathematics Subject Classification:
Mathematics- Pages: 1070-1073
- Date Published: 01-07-2020
- Vol. 8 No. 03 (2020): Malaya Journal of Matematik (MJM)
M. Akadag, On $b-mathscr{I}$-open sets and $b-mathscr{I}$-continuous functions, Internat. J. Math. Math. Sci., (2007), 1-13.
R. Balaji and N. Rajesh, Some new separation axioms via $223-232$.
T. Banzaru, Multifunctions and $M$-product spaces, Bull. Stin. Tech. Inst. Politech. Timisoara, Ser. Mat. Fiz. Mer. Teor. Apl., 17(31)(1972), 17-23.
E. Ekici, Slightly continuous multifunctions, International J. Math. Sci., 4(1)(2005), 69-78.
E. Ekici, Generalization of perfectly continuous, Regular set-connected and clopen functions, Acta. Math. Hungarica, 107(3)(2005), 193-206.
P. GomathiSundari, N. Rajesh and R. Muthu Vijayalakshmi, On upper and lower $b-mathscr{I}$-continuous multifunctions, Aryabhatta Journal of Mathematics & Informatics, 11(1)(2019), 87-90.
D. Jankovic and T. R. Hamlett, New Toplogies From Old Via Ideals, Amer. Math. Monthly, 97 (4) (1990), 295-310.
K. Kuratowski, Topology, Academic Press, New York, 1966.
T. Noiri and V. Popa, Almost weakly continuous multifunctions, Demonstratio Math., 26 (1993), 363-380.
T. Noiri and V. Popa, A unified theory of almost continuity for multifunctions, Sci. Stud. Res. Ser. Math. Inform., 20(1) (2010), 185-214.
T. Noiri and V. Popa, Almost weakly continuous multifunctions, Demonstraio Math., 26(1993), 363-380.
V. Popa, A note on weakly and almost continuous multifunctions, Univ, u NovomSadu, Zb. Rad. Prirod-Mat. Fak. Ser. Mat., 21(1991), 31-38.
V. Popa, Weakly continuous multifunction, Boll. Un. Mat. Ital., (5) 15-A(1978), 379-388.
R. Staum, The algebra of bounded continuous fuctions into a nonarchimedean field, Pacific J. Math., 50(1974), $169-185$.
R. Vaidyanathaswamy, The localization theory in set topology, Proc. Indian Acad. Sci., 20(1945), 51-61.
- NA
Similar Articles
- Samir Dashputre, Padmavati, Kavita Sakure, On approximation of fixed point in Busemann space via generalized Picard normal \(s\)-iteration process , Malaya Journal of Matematik: Vol. 8 No. 03 (2020): Malaya Journal of Matematik (MJM)
You may also start an advanced similarity search for this article.
Metrics
Published
How to Cite
Issue
Section
License
Copyright (c) 2020 MJM
![Creative Commons License](http://i.creativecommons.org/l/by/4.0/88x31.png)
This work is licensed under a Creative Commons Attribution 4.0 International License.