Research Article

On µsp-Continuous Maps in Topological Spaces

Number: 29 December 30, 2019
  • Selvaraj Ganesan *
  • Rajamanickam Selva Vinayagam
  • Balakrishnan Sarathkumar
EN

On µsp-Continuous Maps in Topological Spaces

Abstract

In this paper, we introduce a new class of continuous maps called µsp-continuous maps and study their properties in topological spaces.

Keywords

References

  1. M. E. Abd El-Monsef, S. N. El-Deeb, R. A. Mahmoud, β-Open Sets and β-Continuous Mapping, Bulletin of the Faculty of Science Assiut University 12 (1983) 77-90.
  2. R. Devi, K. Balachandran, H. Maki, Semi-Generalized Homeomorphisms and Generalized Semi-Homeomorphisms in Topological Spaces, Indian Journal of Pure and Applied Mathematics 26 (1995) 271-284.
  3. R. Devi, K. Balachandran, H. Maki, Generalized α-Closed Maps and α-Generalized Closed Maps, Indian Journal of Pure and Applied Mathematics 29 (1998) 37-49.
  4. J. Dontchev, M. Ganster, On δ-Generalized Closed Sets and T3/4-Spaces, Memoirs of the Faculty of Science Kochi University Series A Mathematics 17 (1996) 15-31.
  5. A. S. Mashhour, M. E. Abd El-Monsef, S. N. El-Deeb, On Precontinuous and Weak Precontinuous Mappings, Proceedings of the Mathematical and Physical Society of Egypt 53 (1982) 47-53.
  6. M. Sheik John, A Study on Generalizations of Closed Sets and Continuous Maps in Topological and Bitopological Spaces, PhD dissertation, Bharathiar University (2002) Coimbatore, India.
  7. M. K. R. S. Veera Kumar, ĝ-Closed Sets in Topological Spaces, Bulletin of The Allahabad Mathematical Society 18 (2003) 99-112.
  8. K. Balachandran. P. Sundaram, H. Maki, On Generalized Continuous Maps in Topological Spaces, Memoirs of the Faculty of Science Kochi University Series A Mathematics 12 (1991) 5-13.

Details

Primary Language

English

Subjects

Mathematical Sciences

Journal Section

Research Article

Authors

Selvaraj Ganesan * This is me
India

Rajamanickam Selva Vinayagam This is me
India

Balakrishnan Sarathkumar This is me
India

Publication Date

December 30, 2019

Submission Date

January 20, 2019

Acceptance Date

December 25, 2019

Published in Issue

Year 2019 Number: 29

APA
Ganesan, S., Vinayagam, R. S., & Sarathkumar, B. (2019). On µsp-Continuous Maps in Topological Spaces. Journal of New Theory, 29, 111-119. https://izlik.org/JA67PL29XM
AMA
1.Ganesan S, Vinayagam RS, Sarathkumar B. On µsp-Continuous Maps in Topological Spaces. JNT. 2019;(29):111-119. https://izlik.org/JA67PL29XM
Chicago
Ganesan, Selvaraj, Rajamanickam Selva Vinayagam, and Balakrishnan Sarathkumar. 2019. “On µsp-Continuous Maps in Topological Spaces”. Journal of New Theory, nos. 29: 111-19. https://izlik.org/JA67PL29XM.
EndNote
Ganesan S, Vinayagam RS, Sarathkumar B (December 1, 2019) On µsp-Continuous Maps in Topological Spaces. Journal of New Theory 29 111–119.
IEEE
[1]S. Ganesan, R. S. Vinayagam, and B. Sarathkumar, “On µsp-Continuous Maps in Topological Spaces”, JNT, no. 29, pp. 111–119, Dec. 2019, [Online]. Available: https://izlik.org/JA67PL29XM
ISNAD
Ganesan, Selvaraj - Vinayagam, Rajamanickam Selva - Sarathkumar, Balakrishnan. “On µsp-Continuous Maps in Topological Spaces”. Journal of New Theory. 29 (December 1, 2019): 111-119. https://izlik.org/JA67PL29XM.
JAMA
1.Ganesan S, Vinayagam RS, Sarathkumar B. On µsp-Continuous Maps in Topological Spaces. JNT. 2019;:111–119.
MLA
Ganesan, Selvaraj, et al. “On µsp-Continuous Maps in Topological Spaces”. Journal of New Theory, no. 29, Dec. 2019, pp. 111-9, https://izlik.org/JA67PL29XM.
Vancouver
1.Selvaraj Ganesan, Rajamanickam Selva Vinayagam, Balakrishnan Sarathkumar. On µsp-Continuous Maps in Topological Spaces. JNT [Internet]. 2019 Dec. 1;(29):111-9. Available from: https://izlik.org/JA67PL29XM

 

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