Volume 25 • Issue 3 • PP: 339-348 • 2025
Lindel ”Ofness Spaces in NTH Topological Spaces
Open Access & Copyright
© 2025 The Author(s). Published by ASPG. This article is licensed under the Creative Commons Attribution 4.0 International License (CC BY 4.0).
Abstract
In this study, the lindel”of property of spaces will be examined across nth topologies, referred to as nthlindel” of spaces. Furthermore, the characteristics of these spaces will be analyzed in relation to lindel¨o]f spaces and tri-Lindelf spaces. Several theoretical results have been presented and proven, and various well-known theorems concerning Lindel?f spaces have been extended to accommodate nth topologies. An illustrative examples are provided to support the findings.
Keywords
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
Publisher's Note
The statements, opinions, and data presented in this article are solely those of the author(s) and do not necessarily represent those of ASPG, the journal, or its editors. ASPG and the editors disclaim responsibility for any harm arising from the use of any ideas, methods, instructions, or products described in this article, to the fullest extent permitted by applicable law.