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Banach's Contraction Mapping Principle guarantees that has a unique fixed point, say, that is,.
Banach Contraction Mapping Principle guarantees that has a unique fixed point in.
Banach's contraction mapping principle guarantees that has a unique fixed point in.
Banach's contraction mapping principle guarantees that has a unique fixed point in ; that is, (1.22).
Banach's contraction mapping principle guarantees that T t has a unique fixed point.
Then, Banach's contraction mapping principle guarantees that P F (γ f +I - A) has a unique fixed point, say q ∈ H.
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Therefore by the Banach Contraction Mapping Principle guarantee that has a unique fixed point, say.
(Banach contraction mapping principle [6]).
Banach contraction principle guarantees that every contractive mapping defined on complete metric spaces has a unique fixed point.
Banach contraction principle guarantees that every contractive mapping defined on complete metric spaces has a unique fixed point. is said to be a weak contraction if (1.2).
Theorem 3.5 ii) allows directly extending Theorem 3.1 as follows by removing the requirement of the set of fixed points to be nonempty with a unique element since this is guaranteed by the Banach contractive mapping principle.
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