complex sphere 예문
- The measurable Riemann mapping theorem shows more generally that the map to an open subset of the complex sphere in the uniformization theorem can be chosen to be a quasiconformal map with any given bounded measurable Beltrami coefficient.
- The critic Patricia Avena Navarro described Reinoso as a " sensible artist, his work is informed by a complex sphere of relations that include the biographic due to their link with art history and the world of psychoanalysis, which announce the absolute triumph of the image ."
- Koebe proved the "'general uniformization theorem "'that if a Riemann surface is homeomorphic to an open subset of the complex sphere ( or equivalently if every Jordan curve separates it ), then it is conformally equivalent to an open subset of the complex sphere.
- Koebe proved the "'general uniformization theorem "'that if a Riemann surface is homeomorphic to an open subset of the complex sphere ( or equivalently if every Jordan curve separates it ), then it is conformally equivalent to an open subset of the complex sphere.
- Given a contour " C " in the complex sphere, a function " ? " defined on that contour and a special point, say infinity, one seeks a function " M " holomorphic away from the contour " C ", with prescribed jump across " C ", and with a given normalization at infinity.
- Given a contour " C " in the complex sphere, a function " f " defined on that contour and a special point, say infinity, one seeks a function " M " holomorphic away from the contour " C ", with prescribed jump across " C ", and with a given normalization at infinity.