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A Tauberian Theorem Concerning Slowly Oscillating Functions
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A positive-valued function L(x) denned for x≥a, where a is some positive number, is called slowly-oscillating, if it is measurable and if for every c>0, we have
L(cx)/L(x)→1, as x→+∞.
L(cx)/L(x)→1, as x→+∞.
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