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will be said to be an asymptotic pointwise nonexpansive mapping if there exists a sequence of mappings such that (2.1).
A mapping is called (i) a pointwise Lipschitzian mapping if there exists such that (ii) an asymptotic pointwise nonexpansive if there exists a sequence of mappings such that . a pointwise Lipschitzian mapping if there exists such that.
For a sequence of mappings, the graphical outer limit, denoted by, is the mapping which has as its graph the set : (2.10).
Definition 1.4 [13] (1) Let { A n } : C → C be a sequence of mappings, and let A : C → C be a mapping.
Assume that a sequence of mappings,, satisfies.
Let be a sequence of mappings.
Let be a sequence of mappings defined by (2.38).
Let,, and let a sequence of mappings,, satisfy (2.6).
Let be a sequence of mappings defined as Lemma 2.1.
Consider a sequence of mappings on defined by (3.1).
Let ({ T_{n} } ) be a sequence of mappings from C into H.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com