Difference between revisions of "Riemann Mapping Theorem"
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| − | Riemann mapping theorem states that if U is a simply connected, open, proper subset of the complex plane, then there exist a unique [[conformal transformation]] f mapping U to the interior of the [[unit disc]]. | + | '''Riemann mapping theorem''' states that if U is a simply connected, open, proper subset of the complex plane, then there exist a unique [[conformal transformation]] f mapping U to the interior of the [[unit disc]]. |
[[category:complex analysis]] | [[category:complex analysis]] | ||
Revision as of 02:17, April 14, 2007
Riemann mapping theorem states that if U is a simply connected, open, proper subset of the complex plane, then there exist a unique conformal transformation f mapping U to the interior of the unit disc.