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Inner functions with derivatives in the weak hardy space

Joseph A. Cima, Artur Nicolau

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Resum

© 2014 American Mathematical Society. It is proved that exponential Blaschke products are the inner functions whose derivative is in the weak Hardy space. As a consequence, it is shown that exponential Blaschke products are Frostman shift invariant. Exponential Blaschke products are described in terms of their logarithmic means and also in terms of the behavior of the derivatives of functions in the corresponding model space.
Idioma originalAnglès
Pàgines (de-a)581-594
RevistaProceedings of the American Mathematical Society
Volum143
Número2
DOIs
Estat de la publicacióPublicada - 1 de gen. 2015

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