Linear fractional maps of the unit ball: A geometric study
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Publication:696830
DOI10.1006/aima.2001.2042zbMath1008.32007OpenAlexW2040338529MaRDI QIDQ696830
Publication date: 12 September 2002
Published in: Advances in Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1006/aima.2001.2042
Holomorphic mappings, (holomorphic) embeddings and related questions in several complex variables (32H02) Linear composition operators (47B33)
Related Items (19)
The range of linear fractional maps on the unit ball ⋮ On the self-inverse operators ⋮ Classification of semigroups of linear fractional maps in the unit ball ⋮ A class of linear fractional maps of the ball and their composition operators ⋮ Generalizations of linear fractional maps for classical symmetric domains and related fixed point theorems for generalized balls ⋮ Simultaneous models for commuting holomorphic self-maps of the ball ⋮ Complex symmetric \(C_0\)-semigroups on the weighted Hardy spaces \(H_\gamma(\mathbb{D})\) ⋮ Disjoint mixing composition operators on the Hardy space in the unit ball ⋮ Topological structure of the set of composition operators on the weighted Bergman space ⋮ Cyclic behavior of linear fractional composition operators in the unit ball of \(\mathbb C^N\) ⋮ Hyperbolic composition operators on the ball ⋮ Infinitesimal generators associated with semigroups of linear fractional maps ⋮ Parabolic composition operators on the ball ⋮ Essential normality of linear fractional composition operators in the unit ball of \(\mathbb C^N\) ⋮ Unnamed Item ⋮ The linear fractional model on the ball ⋮ Spectra of linear fractional composition operators onH2(BN) ⋮ Linear fractional composition operators on the Dirichlet space in the unit ball ⋮ Schwarz lemma and Kobayashi metrics for holomorphic functions
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