Intuitionistic Fuzzy Metric Spaces

By 박진한, 권영철, 박종서. 2004

412 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/673c7ef11d2265dc850da130ae76b15cae43a091

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

1. Weize Wang
2. Xinwang Liu
3. J. H. Park
4. D. Türkoğlu
5. C. Alaca
6. Murat Kirisçi
7. Peide Liu
8. Yeol Je Cho

Citations in the corpus

• INTUITIONISTIC FUZZY n-NORMED LINEAR SPACE (2007, unknown): “9 ([20]).”
• Common fixed point theorems in intuitionistic fuzzy metric spaces (2006, methodology): “In this paper, in Section 2, using the idea of intuitionistic fuzzy sets, we define the notion of intuitionistic fuzzy metric space (see [1]) as Park [ 22 ] with the help of continuous t-norms and continuous t-conorms as a generalization of fuzzy metric spaces due to Kramosil and Michalek [17].”
• Neutrosophic metric spaces (2019, unknown): “Park [13] defined IF metric space (IFMS), which is a generalization of FMSs.”
• Intuitionistic Fuzzy Information Aggregation Using Einstein Operations (2012, background): “Park [50] defined the notion of intuitionistic fuzzy metric spaces as a natural generalization of fuzzy metric spaces.”
• Neutrosophic normed spaces and statistical convergence (2020, background): “Park [21] defined IF metric space (IFMS), which is a generalization of FMSs.”
• Intuitionistic Fuzzy Aggregation Operators (2007, background): “Park [19] defined the notion of intuitionistic fuzzy metric spaces as a natural generalization of fuzzy metric spaces.”
• Intuitionistic Fuzzy Euclidean Normed Spaces (2006, methodology): “In this section, using the idea of intuitionistic fuzzy metric spaces [3], we define the notion of intuitionistic fuzzy normed spaces with the help of continuous t-norms and continuous t-conorms as a generalization of fuzzy normed space due to Saadati and Vaezpour [4].”
• On the intuitionistic fuzzy topological spaces (2005, background): “Note that this topology is the same as the topology induced by intuitionistic fuzzy metric sense Park (see [15] Remark 3.3).”