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Theorem 11 Let ( X, M, N, ∗, ⋄ ) be a complete triangular intuitionistic fuzzy metric space.
Let ((X, M, ast)) be a complete triangular fuzzy metric space.
Let ((X,M,ast)) be a complete triangular fuzzy metric space and f be a self-mapping on X.
Let ((X, M, ast)) be a complete triangular fuzzy metric space and (T:X to X) be an α-continuous self-mapping.
Let ((X,M,ast)) be a complete triangular fuzzy metric space and f be a self-mapping on X. Assume that for all (x,yin X) and all (t>0), frac{1}{M(Tx,Ty,t)}leqlambda P^{f} x,y,t)+biglvert Q^{f} x,y,t -lambdabigrvert +LR^{f}(x,y,t -lambdabigrvertambdain (0,1)) and (Lgeq0).
Let ((X,M,ast)) be a complete triangular fuzzy metric space and f be a self-mapping on X. Assume that for all (x,yin X) and all (t>0), frac{1}{M fx,fy,t)}leqlambda P^{f} x,y,t)+biglvert Q^{f} x,y,t -lambdabigrvert holds where (lambdain (0,y,t -lambdabigrvert
Similar(51)
Then ((M,X,star)) is a complete triangular fuzzy metric space.
Let ((X, M, ast,preceq)) be a complete partially ordered triangular fuzzy metric space.
If T is an α-admissible mapping and there exists (x_{0}in X_{omega}) such that (alpha(x_{0},Tx_{0} geq1), then T has the property P. Let ((X, M, ast,preceq)) be a complete partially ordered triangular fuzzy metric space.
Theorem 2.16 Let ( X, M, ∗ ) be a complete fuzzy metric space, with M triangular, and '⪯' a partial order on X.
Let ((X, M, T) ) be a complete fuzzy metric space, T be a triangular norm and (f : X rightarrow X).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com