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Thus, (Upsilon_{t}) be a relatively nonexpansive mapping.
Let be a relatively nonexpansive mapping such that.
Let (T: Elongrightarrow E) be a relatively nonexpansive map such that (F(T neqemptyset).
Let be a maximal monotone operator with domain and be a relatively nonexpansive mapping.
Let be a bifunction from to satisfying, and let be a relatively nonexpansive mapping from into itself such that.
Let be a bifunction from which satisfies and let be a relatively nonexpansive mapping of into itself such that.
Similar(18)
It is a relatively nonexpansive mapping.
Therefore, if is a relatively nonexpansive mapping, then = =.
Therefore, T r is a relatively nonexpansive mapping.
We claim that T 1 is a relatively nonexpansive mapping.
Therefore, we have T r is a relatively nonexpansive mapping.
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