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• W116694765 endingPage "618" @default.
• W116694765 startingPage "605" @default.
• W116694765 abstract "We investigate composition operators between spaces of analytic functions on the unit disk $De$ in the complex plane. The spaces we consider are the weighted Nevanlinna class $cN_al$, which consists of all analytic functions $f$ on $De$ such that $intlimits_Delog^+ |f(z)|(1-|z|^2)^al {, {rm d}x , {rm d}y}<iy$, and the corresponding weighted Bergman spaces $cA^p_al$, $-1<al<iy$, $0-1$, $0<q<iy$. We characterize, in function theoretic terms, when the composition operator $Cf:fmt fcivf$ induced by an analytic function $vf:DetoDe$ defines an operator $Xto Y$ which is continuous, respectively compact, respectively order bounded." @default.
• W116694765 created "2016-06-24" @default.
• W116694765 creator A5027188169 @default.
• W116694765 creator A5074719547 @default.
• W116694765 date "2001-01-01" @default.
• W116694765 modified "2023-09-28" @default.
• W116694765 title "COMPOSITION OPERATORS BETWEEN NEVANLINNA CLASSES AND BERGMAN SPACES WITH WEIGHTS" @default.
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