I came by this infinite series
$$\sum_{n=0}^\infty \frac 1{(1+an)^c} \frac{b^n}{n!} $$
Is there some special function that can have this form?
$c$ can be assumed to be a positive integer. While $a,b$ are positive real numbers
I came by this infinite series
$$\sum_{n=0}^\infty \frac 1{(1+an)^c} \frac{b^n}{n!} $$
Is there some special function that can have this form?
$c$ can be assumed to be a positive integer. While $a,b$ are positive real numbers
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