On the existence of angular limits of \(n\)-dimensional quasiconformal mappings
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Publication:1152482
DOI10.1007/BF02384688zbMath0461.30014OpenAlexW1998576790MaRDI QIDQ1152482
Publication date: 1980
Published in: Arkiv för Matematik (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02384688
normal familybounded analytic functionscapacity densityangular limitsn-dimensional quasiconformal mappings
Related Items (21)
Phragmén-Lindelöf's and Lindelöf's theorems ⋮ Conformal invariants and quasiregular mappings ⋮ Prime ends in the Heisenberg group $\mathbb{H}_{1}$ and the boundary behavior of quasiconformal mappings ⋮ On boundary behavior of mappings with two normalized conditions ⋮ On the convergence of mappings in metric spaces with direct and inverse modulus conditions ⋮ Prime ends and quasiconformal mappings ⋮ On nonhomeomorphic mappings with the inverse Poletsky inequality ⋮ Logarithmic Hölder continuous mappings and Beltrami equation ⋮ UNIQUENESS THEOREMS FOR MAPPINGS OF FINITE DISTORTION ⋮ Multiplicity and boundary behavior of quasiregular maps ⋮ On the local behavior of a class of inverse mappings ⋮ Boundary behavior and equicontinuity for families of mappings in terms of prime ends ⋮ On the global behavior of inverse mappings in terms of prime ends ⋮ Positive results on discreteness and openness for mappings of finite distortion ⋮ On the local and boundary behaviour of inverse maps on Riemannian manifolds ⋮ Boundary behaviour of the mappings satisfying generalized inverse modular inequalities ⋮ Cluster sets and quasiconformal mappings ⋮ Cluster sets theorems on metric measure spaces ⋮ On mappings with the inverse Poletsky inequality on Riemannian manifolds ⋮ The Lindelöf principle and normal functions of several complex variables ⋮ On logarithmic Hölder continuity of mappings on the boundary
Cites Work
- Boundary behaviour and normal meromorphic functions
- Prime ends and quasiconformal mappings
- Metrical characterization of conformal capacity zero
- Extremal length and p-capacity
- Lectures on \(n\)-dimensional quasiconformal mappings
- Capacity Densities and Angular Limits of Quasiregular Mappings
- A remark on domains quasiconformally equivalent to a ball
- Extension of Loewner's Capacity Theorem
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