ASPG Menu
search

American Scientific Publishing Group

verified Journal

International Journal of Neutrosophic Science

ISSN
Online: 2690-6805 Print: 2692-6148
Frequency

Continuous publication

Publication Model

Open access · Articles freely available online · APC applies after acceptance

Submit Manuscript send
International Journal of Neutrosophic Science
Full Length Article

Volume 25 • Issue 3 • PP: 363-372 • 2025

Some Types of Nth-Locally Compactness Spaces

Rehab Alharbi 1*
mail
,
Jamal Oudetallah 2
mail
,
Salsabiela Rawashdeh 3
mail
,
Ala Amourah 4
mail
1Department of Mathematics, College of Science, Jazan University, P.O. Box. 114, Jazan 45142, Kingdom of Saudi Arabia
2Department of Mathematics, University of Petra, Amman, 11196, Jordan
3Department of Mathematics, Irbid National University, Irbid 2600, Jordan
4Mathematics Education Program, Faculty of Education and Arts, Sohar University, Sohar 311, Oman; Applied Science Research Center. Applied Science Private University, Amman, Jordan
* Corresponding Author.
DOI https://doi.org/10.54216/IJNS.250332
format_quote Cite this article
Received: March 22, 2024 Revised: June 19, 2024 Accepted: October 29, 2024
PDF Icon View PDF open_in_new

Abstract

This work focuses on nth-locally compact spaces, which are topologies with locally compactness properties. Furthermore, the properties of these spaces will be studied in terms of locally compact spaces. Theoretical conclusions have been given and proven, and well-known theorems for locally compact spaces have been extended to nth-topologies. An instance case is offered to back up the findings.

Keywords

Compact spaces nth-locally compact spaces Metacompact space Bitopological spaces

References

[1] Dugundji ;J. ,( 1966). Topology, Allyn and Bacon, Boston.

[2] J. Oudetallah , ON FEEBLY PAIRWISE EXPANDABLE SPACE, J. Math. Comput. Sci. 11 (2021), No. 5, 6216-6225.

[3] J. Oudetallah, Nearly Expandability in bitopological spaces, Advances in Mathematics: Scientific Journal 10 (2021), 705-712.

[4] J. Kelley, General topology, Van Nostrand Company, 1955. kyungpook Math.J.,32, No. 2(1992), 273- 284.

[5] Kim,Y. W. (1968). Pairwise Compactness. Publ. Math. Debrecen.15, 87-90.

[6] Levine; N. , (1963). Semi-Open Sets and Semi-Continuity in Topological Spaces , Amer. Math. Monthly, 70, 36-41.

[7] Willard ; S., (1970).General Topology , Addison- Wesley Publishing Company, Inc.

Cite This Article

Choose your preferred format

format_quote
Alharbi, Rehab, Oudetallah, Jamal, Rawashdeh, Salsabiela, Amourah, Ala. "Some Types of Nth-Locally Compactness Spaces." International Journal of Neutrosophic Science, vol. Volume 25, no. Issue 3, 2025, pp. 363-372. DOI: https://doi.org/10.54216/IJNS.250332
Alharbi, R., Oudetallah, J., Rawashdeh, S., Amourah, A. (2025). Some Types of Nth-Locally Compactness Spaces. International Journal of Neutrosophic Science, Volume 25(Issue 3), 363-372. DOI: https://doi.org/10.54216/IJNS.250332
Alharbi, Rehab, Oudetallah, Jamal, Rawashdeh, Salsabiela, Amourah, Ala. "Some Types of Nth-Locally Compactness Spaces." International Journal of Neutrosophic Science Volume 25, no. Issue 3 (2025): 363-372. DOI: https://doi.org/10.54216/IJNS.250332
Alharbi, R., Oudetallah, J., Rawashdeh, S., Amourah, A. (2025) 'Some Types of Nth-Locally Compactness Spaces', International Journal of Neutrosophic Science, Volume 25(Issue 3), pp. 363-372. DOI: https://doi.org/10.54216/IJNS.250332
Alharbi R, Oudetallah J, Rawashdeh S, Amourah A. Some Types of Nth-Locally Compactness Spaces. International Journal of Neutrosophic Science. 2025;Volume 25(Issue 3):363-372. DOI: https://doi.org/10.54216/IJNS.250332
R. Alharbi, J. Oudetallah, S. Rawashdeh, A. Amourah, "Some Types of Nth-Locally Compactness Spaces," International Journal of Neutrosophic Science, vol. Volume 25, no. Issue 3, pp. 363-372, 2025. DOI: https://doi.org/10.54216/IJNS.250332
Digital Archive Ready