Notes on Intuitionistic Fuzzy Sets/30/3: Difference between revisions

Latest revision as of 10:22, 27 October 2024

Volume in progress

Number	Title	Author(s)	Pages
1	Zariski topology on the spectrum of intuitionistic fuzzy classical primary submodules	Poonam Kumar Sharma	203—214
2	Intuitionistic fuzzy evolution problem with nonlocal conditions	Hamid Sadiki, Khadija Oufkir, Said Melliani, M'hamed El Omari	215—229
3	Intuitionistic fuzzy normal bi-topological space-approach of intuitionistic fuzzy open sets	Saikh Shahjahan Miah, Jewel Miah, Ruhul Amin, Nigar Sultana	230—241
4	Analysis of hub parameters in fuzzy hypergraphs extending to intuitionistic fuzzy threshold hypergraphs: Applications in designing transport networks in amusement parks using hub hyperpaths	K. K. Myithili, C. Nandhini	242—259
5	A general approach to modal topological structures illustrated by intuitionistic fuzzy objects	Krassimir Atanassov	260—284

@@ Line 21: / Line 21: @@
   |authors = [[Saikh Shahjahan Miah]], [[Jewel Miah]], [[Ruhul Amin]], [[Nigar Sultana]]
   |pages   = 230—241
+}}
+{{journal-contents/row
+ |number  = 4
+ |title   = [[Issue:Analysis of hub parameters in fuzzy hypergraphs extending  to intuitionistic fuzzy threshold hypergraphs: Applications in designing transport networks in amusement parks using hub hyperpaths|Analysis of hub parameters in fuzzy hypergraphs extending  to intuitionistic fuzzy threshold hypergraphs: Applications in designing transport networks in amusement parks using hub hyperpaths]]
+ |authors = [[K. K. Myithili]], [[C. Nandhini]]
+ |pages   = 242—259
+}}
+{{journal-contents/row
+ |number  = 5
+ |title   = [[Issue:A general approach to modal topological structures illustrated by intuitionistic fuzzy objects|A general approach to modal topological structures illustrated by intuitionistic fuzzy objects]]
+ |authors = [[Krassimir Atanassov]]
+ |pages   = 260—284
 }}
 {{journal-contents/footer}}