Generalization of soft topological groups
Nunokawa, M., Duman, E., Soko, J., Tantawy, O., Kandil, S., ElShamy, A. (2020). Generalization of soft topological groups. EKB Journal Management System, 28(1), 1-10. doi: 10.1186/s42787-020-00075-7
M. Nunokawa; E. Yavuz Duman; J. Soko; O. Tantawy; S. A. Kandil; A. ElShamy. "Generalization of soft topological groups". EKB Journal Management System, 28, 1, 2020, 1-10. doi: 10.1186/s42787-020-00075-7
Nunokawa, M., Duman, E., Soko, J., Tantawy, O., Kandil, S., ElShamy, A. (2020). 'Generalization of soft topological groups', EKB Journal Management System, 28(1), pp. 1-10. doi: 10.1186/s42787-020-00075-7
Nunokawa, M., Duman, E., Soko, J., Tantawy, O., Kandil, S., ElShamy, A. Generalization of soft topological groups. EKB Journal Management System, 2020; 28(1): 1-10. doi: 10.1186/s42787-020-00075-7

Generalization of soft topological groups

Journal of the Egyptian Mathematical Society
Volume 28, Issue 1, June 2020, Page 1-10  XML PDF (492.32 K)
DOI: 10.1186/s42787-020-00075-7
View on SCiNiTO View on SCiNiTO
Authors
M. Nunokawa1; E. Yavuz Duman2; J. Soko3; O. Tantawy; S. A. Kandil4; A. ElShamy4
1University of Gunma, Hoshikuki-cho 798-8, Chuou-Ward, Chiba 260-0808, Japan
2Department of Mathematics and Computer Science, I_stanbul Ku¨ltu¨r University, I_stanbul, Turkey
3Department of Mathematics, Rzeszo´w University of Technology, Al. Powstan´co´w Warszawy 12, 35-959 Rzeszo´w, Poland
4Basic Science Department, Canadian International college (CIC), Cairo, Egypt
Abstract
There exists two different definitions for soft topological groups, the first due to Hida
and the other due to Tariq Shah. In this paper, we give a generalization for both of
them, and also, we study the topological properties for the construction of finer soft
topology made by Nazmul and use the same technique to construct a soft topological
group via Hida concept starting from a parametrized family of topological groups.
Then, we introduce the concept of soft rough and rough soft topological group to
generalize the concept of rough and soft topological group.

Keywords
Topological group; Soft topological group; Generalized soft topological groups; Rough topological group; Soft rough topological group; Rough soft topological group
Statistics
Article View: 51
PDF Download: 28