Univalent Function: Complex Analysis, Holomorphic Function, Open Subset, Complex Plane, Injective Function -
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High Quality Content by WIKIPEDIA articles! In mathematics, in the branch of complex analysis, a holomorphic function on an open subset of the complex plane is called univalent if it is one-to-one. Any mapping ¿a of the open unit disc to itself, :phi_a(z) =frac{z-a}{1 - bar{a}z}, where |a|le 1, is univalent. One can prove that if G and ¿ are two open connected sets in the complex plane, and f: G to Omega is ... Full description
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Description
More Information
| Publisher | OmniScriptum |
|---|---|
| Release year | 2026 |
| Cover type | Softcover |
| EAN | 9786131116698 |