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Exact(14)
Let (u:= u_{n})) be a nonnegative sequence.
Let ({X(n)}_{nge-r}) be a nonnegative sequence satisfying (2.1) and (2.2).
Let be a nonnegative sequence which satisfies the following inequality (1.11).
Let φ ∈ Φ and { r n } n ∈ N be a nonnegative sequence with lim n → ∞ r n = a.
Let (varphiinTheta) and ({s_{n}}_{ninmathbb{N}}) be a nonnegative sequence with (s_{n}to a) as (ntoinfty).
Let { ρ n } n = 0 ∞ be a nonnegative sequence which satisfies the following inequality: ρ n + 1 ≤ ( 1 − λ n ) ρ n + σ n, n ≥ 0, (1.4).
Similar(46)
where is a nonnegative sequence.
where is a nonnegative sequence with.
Suppose that is a nonnegative sequence and is a positive sequence such that.
A weighted mean matrix, denoted by, is a lower triangular matrix with entries, where is a nonnegative sequence with, and.
A weighted mean matrix, written is a lower triangular matrix with entries where is a nonnegative sequence with and as.
More suggestions(15)
be a minimizing sequence
be a nonnegative number
be a nonnegative uniformly
be a normed sequence
be a nonnegative concave
be a nonnegative weight
be a nonnegative function
be a crazy sequence
be a lacunary sequence
be a nonnegative measure
be a nonnegative solution
be a convergent sequence
be a nonnegative matrix
be a -mixing sequence
be a nonnegative convex
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com