So I have
$$\psi(x)=\int_{2\lambda}^x \frac{(e\lambda)^{z}}{z^{z+1/2}} dz$$
I'm trying to find the asymptotic expansion of $\psi(x)$ as $x \to \infty$ for as many orders as possible. How would I go about doing this?
Note: $\lambda>0$
So I have
$$\psi(x)=\int_{2\lambda}^x \frac{(e\lambda)^{z}}{z^{z+1/2}} dz$$
I'm trying to find the asymptotic expansion of $\psi(x)$ as $x \to \infty$ for as many orders as possible. How would I go about doing this?
Note: $\lambda>0$
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