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Let be a selfmap on a nonempty subset of.
Definition 3.1 Let ( X, d ) be a metric space and T be a selfmap on X.
Let be a Banach space, let be a closed convex subset of, and let be a selfmap on.
Let ( X, d ) be a metric space, α : X × X → [ 0, ∞ ) be a function and T be a selfmap on X.
Let T be a selfmap on K. Denote by F(T) = {x ∈ K : T x) = x}, the set of fixed points of T. A selfmap T on K is said to be nonexpansive if d(Tx, Ty) ≤ d x, y).
Let ( X, d ) be a metric space, T be a selfmap on X and α : X × X → [ 0, ∞ ) be a mapping. In accordance with [10], we say that T is α-admissible whenever α ( x, y ) ≥ 1 implies α ( T x, T y ) ≥ 1.
Similar(52)
Let ((X,d)) be a complete metric space and F be a selfmap of X.
Let ( X, d ) be a complete metric space and T be a selfmap of X.
Let A be a selfmapping on K.
Let ((X,p)) be a d-metric space, and let f be a selfmapping on X.
Let ((X,d)) be a metric space with a u-distance p on X and let T be a selfmapping on X.
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