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In this paper, the authors get a common fixed point theorem for a sequence of mappings admitting intuitionistic fuzzy contractive conditions defined on intuitionistic fuzzy metric spaces.
Let K be a nonempty closed convex subset of a real reflexive Banach space X that has weakly sequentially continuous duality mapping Jϕ for some gauge ϕ. Let Ti : K → K be a multivalued nonexpansive mappings with F: = ∩∞i=0F(Ti) ≠ φ which is a sunny nonexpansive retract of K with Q a nonexpansive retraction. For a contraction ƒ on K and {αn}, {βn} ∊ (0, 1), we consider the algorithm be called multivalued...
In this paper using the notion of compatible and weakly f-compatible mapping, and the notion of countable extension of t-norm we prove a common fixed point theorem for four mappings in complete fuzzy metric space.
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