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Finite Blaschke products and circles that pass through the origin

2011
Summary: Let \(B(z)\) be a finite Blaschke product of degree \(n\) and \(\mathbf C\) be the unit circle. It is well-known that for any given Blaschke product \(B(z)\) of degree \(n\) and any specified point \(\lambda\) of \(\mathbf C\), there exist \(n\) distinct points of \(\mathbf C\) that \(B(z)\) maps to \(\lambda\).
openaire   +2 more sources

Norms of Composition Operators Induced by Finite Blaschke Products on Möbius Invariant Spaces

Fields Institute Communications, 2013
Dragan Vukotić, Vukotić Dragan
exaly  

On universal quotient Blaschke products

Complex Variables and Elliptic Equations
Liulan Li, Tao Qian
exaly  

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