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Suppose that conditions of Theorem 4.1 hold, and the mapping are Lipschitzian continuous fuzzy mappings with Lipschitzian constant and, respectively.
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A -strict pseudocontractive mapping is Lipschitzian with constant.
It is obvious that a k-strictly pseudocontractive mapping is Lipschitzian with L = k + 1 k.
It is obvious that λ-strictly pseudocontractive mapping is Lipschitzian with L = λ + 1 λ.
is called a representation of S as Lipschitzian mappings on C if for each s∈S, the mapping T s) is Lipschitzian mapping on C with Lipschitz constant k(s) and T(s t)=T s)T t) for s,t∈S.
Let be a map such is Lipschitzian for all and that.
It is well known that every nonexpansive mapping is a Lipschitzian mapping.
A mapping is called Lipschitzian if there exists such that (2.3).
(b) It is obvious that every Lipschitzian mapping is a generalized Lipschitzian mapping.
It is obvious that every Lipschitzian mapping is a generalized Lipschitzian mapping.
(2) It is obvious that every Lipschitzian mapping is a generalized Lipschitzian mapping.
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CEO of Professional Science Editing for Scientists @ prosciediting.com