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Let be a weakly contractive mapping.
Let f be a weakly contractive mapping on C into itself with function φ.
Let (T: Arightarrow B) be a weakly contractive mapping defined as in Definition 1.12.
Let ( X, d ) be a complete metric space and f be a weakly contractive mapping.
Let f be a weakly contractive mapping of C into itself with function φ.
Let T : A → B be a weakly contractive mapping defined as Definition 2.8.
Similar(26)
Namely, is a weakly contractive mapping with a function.
So, is a weakly contractive mapping with a function.
That is, f is a weakly contractive mapping.
One of the generalizations is a weakly contractive mapping.
Suppose that is a nonexpansive mapping, and is a weakly contractive mapping.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com