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Let be a real sequence in with.
Let be a real sequence in such that.
Let be a real sequence such that as and.
Let { α n } be a real sequence in [ 0, 1 ] such that ∑ n = 0 ∞ α n < ∞.
Let { t n } ⊂ ( 0, ∞ ) be a real sequence such that lim n → ∞ t n = ∞.
[8, 9] Let {b j : j ≥ 1} be a real sequence.
Let be a -strict pseudocontraction with respect to, and let be a real sequence in.
Let be a real sequence satisfying the following control conditions: (a) ; (b).
Let be a real sequence in that satisfies the following condition: and.
Let be a uniformly convex Banach space,, are two sequences of, and be a real sequence.
Let ({alpha_{n}}) be a real sequence in ([epsilon,1-epsilon ]), (epsilonin 0,1)).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com