The statement concerns the Taylor coefficients *a _{n}* of a univalent function, i.e. a one-to-one holomorphic function that maps the unit disk into the complex plane, normalized as is always possible so that

Such functions are called *schlicht*. The theorem then states that

The Koebe function (see below) is a function in which *a _{n}* =

The normalizations

mean that

This page was last edited on 16 May 2018, at 08:20.

Reference: https://en.wikipedia.org/wiki/Milin_conjecture under CC BY-SA license.

Reference: https://en.wikipedia.org/wiki/Milin_conjecture under CC BY-SA license.

- Complex Analysis
- Necessary Condition
- Holomorphic Function
- Open Unit Disk
- Complex Plane
- Injectively
- Ludwig Bieberbach
- 1916
- Louis De Branges
- 1985
- Taylor Coefficients
- Univalent Function
- Holomorphic
- Univalent
- Koebe Function

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