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Research Article
Gamma-Delta Connectedness as a Characterization of Topological Space
S.Vijayalakshmi1
Dr.J.Ravi2
S.Akila3
J.Mohan4
R.Muthukumar5
A.Nithya, E.Mynavathi6
17Assistant professor, Department of Mathematics, K.S.R College of Arts and Science for Women, Tiruchengode, Namakkal, Tamilnadu, India. 2 Associate professors, School of Management Studies, REVA University, Bengaluru, Karnataka, India. 3456 Assistant professor, Department of Mathematics, Vivekanandha College for Women, Unjanai, Tiruchengode, Namakkal, Tamilnadu, India
Published Online: July-August 2022
Pages: 13-20
Cite this article
No DOIReferences
1. B.K.Tyagi,S.Singh and M.Bhardwaj, γ∆ -relatedness as a characterization of relatedness Journal of Advanced studies in Topology 9:2
(2018), 119-129.
2. S.Jafri and T.Noiri, Properties of ∆ -related space, Acta Math. Hungar. 101 (2003), 227-236.
3. S.N.Maheshwari and S.S.Thakur, On γ -irresolute functions, Tamkang J.Math. 11 (1980), 209-214.
4. R.A.Mahmoud and M.E.El-Monsef, ∆ -irresolute and ∆ -topological invariant, Proc. Pakistan Acad. 3 (1990), 285-296.
5. O.Njastad, On some classes of nearly Os , Pacific J.Math. 15 (1965), 961- 970.
6. B.K.Tyagi, S.Singh and M.Bhardwaj, Q∆ -relatedness in T s , Demonstr. Math. 50 (2017), 299-308.
7. James R.Munkres, Topology, 2nd edition, Prentice Hall of India Ltd, New Delhi, 2005.
(2018), 119-129.
2. S.Jafri and T.Noiri, Properties of ∆ -related space, Acta Math. Hungar. 101 (2003), 227-236.
3. S.N.Maheshwari and S.S.Thakur, On γ -irresolute functions, Tamkang J.Math. 11 (1980), 209-214.
4. R.A.Mahmoud and M.E.El-Monsef, ∆ -irresolute and ∆ -topological invariant, Proc. Pakistan Acad. 3 (1990), 285-296.
5. O.Njastad, On some classes of nearly Os , Pacific J.Math. 15 (1965), 961- 970.
6. B.K.Tyagi, S.Singh and M.Bhardwaj, Q∆ -relatedness in T s , Demonstr. Math. 50 (2017), 299-308.
7. James R.Munkres, Topology, 2nd edition, Prentice Hall of India Ltd, New Delhi, 2005.
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