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Exact(32)
Let T be a bounded linear operator on a Banach space X and let φ: R+ → R+ be a nondecreasing function with φ(t) > 0 for all t > 0. If ∑∞n =0 φ(|〈x*, Tnx;〉 < ∞ for all ||x|| ||x*|| ≤ 1, then r(T) < 1.
Let and be a nondecreasing function.
Let f : X → X be a nondecreasing function.
Let be a nondecreasing function with and, for all.
Let be a nondecreasing function such that (4.16).
Let be a nondecreasing function from into itself satisfying.
Similar(28)
In this paper we study the equation −Δu+ρ−(α+2)h(ραu)="0 in a smooth bounded domain Ω where ρ(x)= dist x,∂Ω), α>0 and h is a nondecreasing function which satisfies Keller Osserman condition.
Therefore, is a nondecreasing function.
where is a nondecreasing function.
However, if is a nondecreasing function satisfying.
Since is a nondecreasing function and, therefore.
More suggestions(15)
be a deterministic function
be a normal function
be a positive function
be a nondecreasing convex
be a continuous function
be a meromorphic function
be a convex function
be a modulus function
be a nondecreasing nonincreasing
be a nonsmooth function
be a decreasing function
be a suitable function
be a nondecreasing self-mapping
be a nonnegative function
be a real function
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Justyna Jupowicz-Kozak
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