Galoitica: Journal of Mathematical Structures and Applications
Journal DOI
2834-5568ISSN (Online)
Volume 9 , Issue 2 , PP: 49-55, 2023 | Cite this article as | XML | Html | PDF
Amer Khrija Abed 1 *
Doi: https://doi.org/10.54216/GJMSA.090206
In this work the author introduces new separation axioms and Studies of its basic characteristics. In addition, he studied to the implication of these new separation axioms among themselves and with the well- known separation axiom sbinray − T0 , binray − T1and binray − T2 are obtained previously. Finally, we explore some results implementing , binary continuous , binary contra continuous based on our defined definitions.
binary &minus , D &minus , set , binray &minus , T0 , binray &minus , T1 , binray &minus , T2 , binray &minus , D0 , binray &minus , D1 , binray &minus , D2
[1] J. Tong, "A separation axiom between T0 and TI", Ann. Soc. Sci. 13ruxelles 96 (1982), 85-90.
[2] S.N. Jothi, P. Thangavelu, Topology between two sets, J. Math. Sci. Computer Appl. 1(3) (2011), 95-107.
[3] S.N. Jothi, P. Thangavelu, On binary continuity and separation axioms, Ultra Sci. 24 (2012), 121-126.
[4] S.N. Jothi, Contribution to Binary Topological Spaces, Ph.D. Thesis, Manonmaniam Sundaranar University,Tirunelveli, 2012.
S.N. Jothi, Binary semi open sets in binary topological spaces, Int. J. Math. Arch. 7 (2016), 73-76.
[6] S.N. Jothi, Binary Contra Continuous and Binary Contra Semi Continuous Functions in Binary Topological Spaces, Int. J,of Math. Trends and Tec. , Vo. 68 Issue 3, 90-93, 2022 .
