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If $|f”| < M|f '|$ and $f \sim \exp$ in $+\infty$, then $f' \sim \exp$ in $+\infty$

By ExtraProxies | Proxy Quality | Comments are Closed | 10 December, 2017 | 0

Let f be a $ C^2$ function : $ \mathbb R \to \mathbb R$ (i.e. the second derivative is continuous). Suppose there is a constant $ M > 0$ such that in a neighborhood of $ +\infty$ , $ |f”(x)| < M|f ‘(x)|$ , and that $ f$ is equivalent to $ \exp$ in $Read more

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