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Let, and be three nonnegative real sequences satisfying (227).
Let ({a_{n}}), ({b_{n}}) and ({c_{n}}) be three nonnegative real sequences satisfying the following condition.
Let { a n }, { b n }, { c n } be three nonnegative real sequences satisfying the inequality a n + 1 ≤ ( 1 + c n ) a n + b n, n ≥ 1. (1.8).
Let { a n }, { b n } and { c n } be three nonnegative real sequences satisfying a n + 1 ≤ ( 1 + b n ) a n + c n, ∀ n ≥ 0. (1.8).
Let { a n }, { b n }, and { c n } be three nonnegative real sequences satisfying a n + 1 ≤ ( 1 − t n ) a n + b n + c n, ∀ n ≥ 0, where { t n } is a sequence in ( 0, 1 ).
Let { a n }, { b n } and { c n } be three nonnegative real sequences such that a n + 1 ≤ ( 1 − λ n ) a n + b n + c n, ∀ n ≥ n 0, where n 0 is some nonnegative integer, { λ n } is a sequence in ( 0, 1 ) with ∑ n = 1 ∞ λ n = ∞, b n = o ( λ n ) and ∑ n = 1 ∞ c n < ∞.
Similar(45)
Let 0 ≺ r ∈ C and A, B, C be three nonnegative reals such that A + B + C < 1.
Let γ and δ be two nonnegative real numbers.
Let with Let and be two nonnegative real sequences.
Let γ and δ be two nonnegative real numbers such that ((gamma+delta k leqgamma).
Let γ and δ be two nonnegative real numbers such that ξ ≤ γ.
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