Fixed Point Theorem on Neutrosophic Triplet b-Metric Space
The notion of neutrosophic triplet, in the form of (p, np, ap) is a recent subject of neutrosophy, where np is the neutral of the element p and ap is the opposite of p. In this paper, neutrosophic triplet b-metric spaces are investigated. Then some new definitions and examples are given for neutroso...
| Published in: | Neutrosophic Sets and Systems |
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| Main Author: | |
| Format: | Article |
| Language: | English |
| Published: |
University of New Mexico
2021-12-01
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| Subjects: | |
| Online Access: | http://fs.unm.edu/NSS/FixedPointTheorem25.pdf |
| Summary: | The notion of neutrosophic triplet, in the form of (p, np, ap) is a recent subject of neutrosophy, where np is the neutral of the element p and ap is the opposite of p. In this paper, neutrosophic triplet b-metric spaces are investigated. Then some new definitions and examples are given for neutrosophic triplet b-metric space. Based on these definitions, new theorems are given and proven. A neutrosophic triplet topology induced by neutrosophic triplet b-metric is obtained. Furthermore, a contraction map is defined for neutrosophic triplet b-metric space, and finally, a fixed point theorem is given for it. |
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| ISSN: | 2331-6055 2331-608X |