On the Asymptotic Behaviour of the Integral $$\int^{\infty}_0 e^{itx} (\frac {1}{x^{\alpha}} – \frac {1}{[x^{\alpha}]+1} dx (t \rightarrow 0)$$ and Rates of Convergence to $\alpha$-Stable Limit Laws | Zendy

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On the Asymptotic Behaviour of the Integral $$\int^{\infty}_0 e^{itx} (\frac {1}{x^{\alpha}} – \frac {1}{[x^{\alpha}]+1} dx (t \rightarrow 0)$$ and Rates of Convergence to $\alpha$-Stable Limit Laws

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