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Let be a (nonself) contraction with coefficient.
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(iii) If T is a nonself uniformly Lipschitzian mapping or a nonself asymptotically quasi-nonexpansive mapping, then it must be a nonself uniformly quasi-Lipschitzian mapping. .
If T is a nonself uniformly Lipschitzian mapping or a nonself asymptotically quasi-nonexpansive mapping, then it must be a nonself uniformly quasi-Lipschitzian mapping.
Let be a nonself nonexpansive mapping with and the metric projection from onto.
(ii) is said to be a nonself uniformly -Lipschitzian mapping if there exists a constant such that (1.2) . is said to be a nonself uniformly -Lipschitzian mapping if there exists a constant such that (1.2). for all and.
Let K be a nonempty subset of a metric space (X, d) and (T Krightarrow X) be a nonself mapping.
Let A and B be two nonempty subsets of metric space ( X, d ) and T : A → B be a nonself mapping.
(i) is said to be a nonself asymptotically nonexpansive mapping if there exists a sequence, with such that (1.1) . is said to be a nonself asymptotically nonexpansive mapping if there exists a sequence, with such that (1.1).
Let (T Arightarrow B) be a nonself-mapping.
If T is a nonself asymptotically nonexpansive mapping, then it must be nonself uni-formly Lipschitzian, but the converse does not hold [3].
(ii) If T is a nonself asymptotically nonexpansive mapping, then it must be nonself uni-formly Lipschitzian, but the converse does not hold [3].
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CEO of Professional Science Editing for Scientists @ prosciediting.com