Let \(U\subset\mathbb C\) be open, let \(f_n:U\to\mathbb C\), and let \(f:U\to\mathbb C\). Define what it means for \((f_n)\) to converge normally (locally uniformly) to \(f\).
Define local uniform convergence
P-WESCA08-I2
- Area
- Complex Analysis
- Seen at
- WESLEYAN
- Years
- 2008, 2010, 2013
- Status
- draft