Scientists have always adopted the concept of sequential continuity as an indispensable subject, not only in Topology but also in some other branches of Mathematics. Connor and Grosse-Erdmann gave this concept for real functions by using an arbitrary linear functional G defined on a linear subspace of the vector space of all real sequences instead of lim. Afterwards, this concept were adapted to a topological group X by replacing a linear functional G with an arbitrary additive function defined on a subgroup of the group of all X-valued sequences. Furthermore, alternative theorems in generalized setting were given and varied theorems that had not been achieved for real functions were presented. In this investigation, we offer neutrosophic soft G-continuity and analyze its nature in neutrosophic soft topological spaces.
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2 March 2021
FOURTH INTERNATIONAL CONFERENCE OF MATHEMATICAL SCIENCES (ICMS 2020)
17–21 June 2020
Istanbul, Turkey
Research Article|
March 02 2021
An interpretation of G-continuity in neutrosophic soft topological spaces
Huseyin Cakalli;
Huseyin Cakalli
a)
a)
Department of Mathematics, Maltepe University
, 34857 Istanbul, Turkey
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Ahu Acikgoz;
Ahu Acikgoz
b)
b)
Department of Mathematics, Balikesir University
, 10145 Balikesir, Turkey
b)Corresponding author: ahuacikgoz@gmail.com
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Ferhat Esenbel
Ferhat Esenbel
c)
c)
Department of Mathematics, Balikesir University
, 10145 Balikesir, Turkey
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AIP Conf. Proc. 2334, 020005 (2021)
Citation
Huseyin Cakalli, Ahu Acikgoz, Ferhat Esenbel; An interpretation of G-continuity in neutrosophic soft topological spaces. AIP Conf. Proc. 2 March 2021; 2334 (1): 020005. https://doi.org/10.1063/5.0042188
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