A general coefficient theorem stating that homogeneous polynomial coefficient functionals on the class \hat S(1) attain their maximum only on rotations of the Koebe function, yielding a new proof of the Bieberbach conjecture.
Aharonov, A necessary and sufficient condotion for univalence of a merom orphic function, Duke Math
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A general coefficient theorem for univalent functions
A general coefficient theorem stating that homogeneous polynomial coefficient functionals on the class \hat S(1) attain their maximum only on rotations of the Koebe function, yielding a new proof of the Bieberbach conjecture.