Let $x, y \geq 1$ be two real numbers.
I am wondering if one can get an upper bound for $\Gamma(x+y)$ in terms of $\Gamma(x)\Gamma(y)$?
Any references or ideas are very appreciated.
Thank you.
Let $x, y \geq 1$ be two real numbers.
I am wondering if one can get an upper bound for $\Gamma(x+y)$ in terms of $\Gamma(x)\Gamma(y)$?
Any references or ideas are very appreciated.
Thank you.