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Let be a complete space and let be a contraction map.
Let ( X, d ) be a complete metric space, and let T : X → CB ( X ) be a contraction map.
Let ( X, ρ ) be a complete metric space and T : X → X be a contraction map of X into itself.
Theorem 3.3 Let ( X, d ) be a complete algebraic cone metric space and F : X → X be a contraction map with Lipschitz coefficient L. Then F has a unique fixed point u ∈ X.
Let ((X, |cdot|)) be a real Banach space, and (Omega subset X) be a convex, closed and bounded subset and (F : OmegalongrightarrowOmega) be a contraction map, i.e., a map satisfying biglVert F(P_{1} -F(P_{2})bigrVert leq p |P_{1} -F{2}|, quad textit{for all } P_{2} bigrVertnOmega, where (0 leq p < 1) is constant.
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Let be -mapping (defined by (2.8)), be a contraction mapping and be inverse-strongly monotone mappings.
Let be a contraction mapping of into itself with.
Let (( X,d ) ) be a complete metric space, and let (Psi:Xrightarrow X) be a contraction mapping.
Let M be a complete metric space and let T : M → M be a contraction mapping.
Let be a complete metric space and let be a contraction mapping.
Let f C→C be a contraction mapping with constant α∈ 0,1).
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