A New Ranking Method for Intuitionistic Fuzzy Numbers

By H. M. Nehi. 2010

132 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/c88fe7d322653629d5a75c632330f7f6e135a964

How researchers see this paper

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

1. Wei Dai
2. K. Arun Prakash
3. S. Vengataasalam
4. Xiaowei Chen
5. M. Suresh
6. Kai Yao
7. Baoding Liu
8. Xiangfeng Yang

Citations in the corpus

• A new approach for ranking of intuitionistic fuzzy numbers using a centroid concept (2016, methodology): “3 [15] An intuitionistic fuzzy set (IFS) A 1⁄4 x; lAðxÞ; mAðxÞ; x 2 X ð Þ f g of the real line is called IF-convex, if 8x1; x2 2 R, 8k 2 0; 1 1⁄2 lAðkx1 þ ð1 kÞx2Þ lAðx1ÞKlAðx2Þ mAðkx1 þ ð1 kÞx2Þ mAðx1ÞKmAðx2Þ Definition 2.”
• Maximum Entropy Principle for Uncertain Variables (2011, background): “So far, there are still large numbers of scholars absorbed in studying subjective uncertainty through fuzziness (Mahapatra & Mitra [19], Merigo & Casanovas [20] and Nehi [21]) and randomness (Kobashikawa, Dong & Hirota[8]).”