Fixed points in intuitionistic fuzzy metric spaces

By C. Alaca, D. Türkoğlu, C. Yildiz. 2006

305 citations recorded by the source corpus.

How researchers see this paper

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

Common fixed point theorems in intuitionistic fuzzy metric spaces (2006, methodology): “Definition 1. A binary operation :[ 0,1] ◊ [0,1] ! [0,1] is continuous t-norm if is satisfying the following conditions: (i) is commutative and associative; (ii) is continuous; (iii) a 1= a for all a 2 [0, 1 ]; (iv) a b c d whenever a c and b d for all a,b,c,d 2 [0,1] [27].”
Statistical convergence on intuitionistic fuzzy normed spaces (2008, methodology): “A binary operation * : [0, 1 ] · [0, 1] ! [0, 1] is said to be a continuous t-norm if it satisfies the following conditions:”
Common Fixed Point Theorems in Intuitionistic Fuzzy Metric Spaces (2010, background): “3 [4] A 5-tuple (X, M, N, * , ◊) is said to be an intuitionistic fuzzy metric space if X is an arbitrary set, * is a continuous t-norm, ◊ is a continuous t-conorm and M, N are fuzzy sets on X(2) × [0, ∞) satisfying the following conditions: 1) M(x, y, t) + N(x, y, t)  1 for all x, yX and t > 0; 2)”