Explicitly write down an example of a non-zero analytic function in \(| z | < 1\) which has infinitely zeros in \(| z | < 1\) .
Why does not the phenomenon in (1) contradict the uniqueness theorem?
Zeros of analytic functions accumulating at the boundary and the identity theorem
P-TIE-S15-09
- Area
- Complex Analysis
- Status
- draft