Find the Laurent series centered at \(i\) for \[ f(z)=\frac1{(z^2+1)^2}, \] and determine where the series converges.
Laurent series of $1/(z^2+1)^2$ about $i$
P-WESCA08-II1
- Area
- Complex Analysis
- Seen at
- WESLEYAN
- Years
- 2008
- Status
- draft
P-WESCA08-II1
Find the Laurent series centered at \(i\) for \[ f(z)=\frac1{(z^2+1)^2}, \] and determine where the series converges.