Recognizing \(\mathfrak{Q}_{p,0}\) functions per Dirichlet space structure
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Publication:5952912
zbMath0989.30024MaRDI QIDQ5952912
Publication date: 28 July 2002
Published in: Bulletin of the Belgian Mathematical Society - Simon Stevin (Search for Journal in Brave)
Normal functions of one complex variable, normal families (30D45) Linear composition operators (47B33) Banach spaces of continuous, differentiable or analytic functions (46E15) Other spaces of holomorphic functions of several complex variables (e.g., bounded mean oscillation (BMOA), vanishing mean oscillation (VMOA)) (32A37)
Related Items (15)
Splitting planar isoperimetric inequality through preduality of \(Q_p, 0 < p <1\) ⋮ Global integral criteria for composition operators ⋮ Extreme points and some quaternion valued functions in the unit ball of \({\mathbb {R}}^3\) ⋮ Analytic Campanato spaces by functionals and operators ⋮ A note on cyclic vectors in \(\mathcal{Q}_p\) space ⋮ Extreme points and support points of harmonic \(\alpha\)-Bloch mappings ⋮ Composition operators from certain \(\boldsymbol{\mu}\)-Bloch spaces to \(\mathcal{Q}_P\) spaces ⋮ Volterra operators and semigroups in weighted Banach spaces of analytic functions ⋮ The \({\mathcal Q}_p\) Carleson measure problem ⋮ Semigroups of composition operators on \(\mathcal{Q}_p\) spaces ⋮ Univalent functions in cyclic vectors in \(Q_p\) space ⋮ Semigroups of composition operators and integral operators in BMOA-type spaces ⋮ Semigroups of composition operators in analytic Morrey spaces ⋮ Extreme points and support points of families of harmonic Bloch mappings ⋮ Compact and weakly compact composition operators from the Bloch space into Möbius invariant spaces
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