Let $I_1(z)$ be the Bessel function of the first order with purely imaginary argument.
Can we explicitly bound $I_1$ on $[0,x]$, where $x>0$ is a real number in terms of $x$?
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Let $I_1(z)$ be the Bessel function of the first order with purely imaginary argument. Can we explicitly bound $I_1$ on $[0,x]$, where $x>0$ is a real number in terms of $x$? |
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