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Riemann Mapping Theorem -

inglise keel
2010-09-10
134,72 € 224,53 €

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High Quality Content by WIKIPEDIA articles! In complex analysis, the Riemann mapping theorem states that if U is a non-empty simply connected open subset of the complex number plane Bbb C which is not all of Bbb C, then there exists a biholomorphic (bijective and holomorphic) mapping f, from U, onto the open unit disk D={zin {Bbb C} :|z|

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High Quality Content by WIKIPEDIA articles! In complex analysis, the Riemann mapping theorem states that if U is a non-empty simply connected open subset of the complex number plane Bbb C which is not all of Bbb C, then there exists a biholomorphic (bijective and holomorphic) mapping f, from U, onto the open unit disk D={zin {Bbb C} :|z|<1}. Intuitively, the condition that U be simply connected means that U does not contain any "holes". The fact that f is biholomorphic implies that it is a conformal map and therefore angle-preserving. Intuitively, such a map preserves the shape of any sufficiently small figure, while possibly rotating and scaling (but not reflecting) it.

Lisateave

Kirjastaja OmniScriptum
Väljalaskeaasta 2010
Kaanetüüp Pehme kaanega
EAN 9786132960429
Kirjuta oma arvustus
Te vaatate: Riemann Mapping Theorem
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134,72 € 224,53 €