Compute the Laurent series of \(f ( z ) = \frac { e ^ { z } } { ( z - 1 ) ^ { 2 } }\) around \(z _ { 0 } = 1\) give the region of convergence.
Laurent series of $e^z/(z-1)^2$ about $z=1$
P-TRIV-CA04
- Area
- Complex Analysis
- Status
- draft
P-TRIV-CA04
Compute the Laurent series of \(f ( z ) = \frac { e ^ { z } } { ( z - 1 ) ^ { 2 } }\) around \(z _ { 0 } = 1\) give the region of convergence.