I found the following problem:
Determine all z in $\displaystyle \mathbb{C}$ for which the series \sum_{n=0}^\infinity 1/(1-z^n) converges and find the largest domain in which the series converges to an analytic function.
Any hints?
Thanks.
I found the following problem:
Determine all z in $\displaystyle \mathbb{C}$ for which the series \sum_{n=0}^\infinity 1/(1-z^n) converges and find the largest domain in which the series converges to an analytic function.
Any hints?
Thanks.