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Then — in view of the crowd — she closed a set of double doors, made from thickened glass, to provide security against the demonstration.
Then in view of Lemma 2.1(c),.
Assume that Then, in view of the monotonicity of (2.26).
Then in view of Theorem 2.1 we obtain the assertion.
Then in view of (15), we have (20).
Then, in view of Theorem 3.1, x ˜ ∈ Ω.
Then, in view of Lemma 2.3, relations (2.9) hold.
Then, in view of (a), we have (1.4).
If z ≠ x, then in view of Lemma 3.2 { d ( x n, z ) } is convergent.
Then, in view of what we have shown above, equality (2.14) holds.
Then, in view of Definition 2.1, Berinde [10] adopted the following concept.
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