On the growth and range of functions in Möbius invariant spaces

Juan Jesús Donaire; Daniel Girela; Dragan Vukotić

doi:10.1007/s11854-010-0029-9

On the growth and range of functions in Möbius invariant spaces

Juan Jesús Donaire, Daniel Girela, Dragan Vukotić

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Resum

This paper is a continuation of our earlier work and focuses on the structural and geometric properties of functions in analytic Besov spaces, primarily on univalent functions in such spaces and their image domains. We improve several earlier results. © 2010 Hebrew University Magnes Press.

Idioma original	Anglès
Pàgines (de-a)	237-260
Revista	Journal d'Analyse Mathematique
Volum	112
DOIs	https://doi.org/10.1007/s11854-010-0029-9
Estat de la publicació	Publicada - 1 de des. 2010

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10.1007/s11854-010-0029-9

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https://www.scopus.com/pages/publications/78651260044

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title = "On the growth and range of functions in M{\"o}bius invariant spaces",

abstract = "This paper is a continuation of our earlier work and focuses on the structural and geometric properties of functions in analytic Besov spaces, primarily on univalent functions in such spaces and their image domains. We improve several earlier results. {\textcopyright} 2010 Hebrew University Magnes Press.",

author = "Donaire, \{Juan Jes{\'u}s\} and Daniel Girela and Dragan Vukoti{\'c}",

year = "2010",

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day = "1",

doi = "10.1007/s11854-010-0029-9",

language = "English",

volume = "112",

pages = "237--260",

journal = "Journal d'Analyse Mathematique",

issn = "0021-7670",

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TY - JOUR

T1 - On the growth and range of functions in Möbius invariant spaces

AU - Donaire, Juan Jesús

AU - Girela, Daniel

AU - Vukotić, Dragan

PY - 2010/12/1

Y1 - 2010/12/1

N2 - This paper is a continuation of our earlier work and focuses on the structural and geometric properties of functions in analytic Besov spaces, primarily on univalent functions in such spaces and their image domains. We improve several earlier results. © 2010 Hebrew University Magnes Press.

AB - This paper is a continuation of our earlier work and focuses on the structural and geometric properties of functions in analytic Besov spaces, primarily on univalent functions in such spaces and their image domains. We improve several earlier results. © 2010 Hebrew University Magnes Press.

UR - https://www.scopus.com/pages/publications/78651260044

U2 - 10.1007/s11854-010-0029-9

DO - 10.1007/s11854-010-0029-9

M3 - Article

SN - 0021-7670

VL - 112

SP - 237

EP - 260

JO - Journal d'Analyse Mathematique

JF - Journal d'Analyse Mathematique

ER -

On the growth and range of functions in Möbius invariant spaces

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