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Exact(29)
Let, be the sequences of nonnegative real numbers and let.
Let and be the sequences of nonnegative real numbers satisfying the following condition: (1.17).
Let be the sequences of positive numbers satisfying the conditions: (i), (ii), Then, Lemma 2.3 (see [15]).
Let a n, b n, c n be the sequences of positive real numbers satisfying the following conditions.
Let ({X_{i},1leq ileq n}) and ({Y_{i},1leq ileq n}) be the sequences of random variables.
Let { a n }, { λ n } and { c n } be the sequences of nonnegative numbers such that a n + 1 ≤ ( 1 + λ n ) a n + c n, ∀ n ≥ 1.
Similar(31)
Pain and penalty seemed to be the sequence of the day.
Let { d k } be the sequence of search direction.
Let be the sequence of Ishikawa iterates defined by (B).
Let be the sequence of Mann iteration defined by (1.8).
Let be the sequence of Mann iterates defined by (3.7).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com