Some results connected with Brennan's conjecture
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Publication:1329657
DOI10.1007/BF02559522zbMath0805.30018WikidataQ123274997 ScholiaQ123274997MaRDI QIDQ1329657
Lennart Carleson, Nikolai Makarov
Publication date: 26 January 1995
Published in: Arkiv för Matematik (Search for Journal in Brave)
General theory of conformal mappings (30C35) Capacity and harmonic measure in the complex plane (30C85)
Related Items
Bergman kernel and hyperconvexity index ⋮ Regular poles and \(\beta\)-numbers in the theory of holomorphic semigroups ⋮ An estimate of the universal means spectrum of conformal mappings ⋮ On the Brennan conjecture ⋮ Coefficient estimates for negative powers of the derivative of univalent functions ⋮ On an inequality for the universal spectrum of integral means ⋮ The dual of a Bergman space on simply connected domains. ⋮ On means with power $-2$ for the dervatives of functions of class $S$ ⋮ Three Problems in Function Theory ⋮ Integral means spectrum and the modified Bessel function of zero order ⋮ Quasiconformal Lipschitz maps, Sullivan's convex hull theorem and Brennan's conjecture ⋮ Spectral notions for conformal maps: a survey ⋮ Contact points and fractional singularities for semigroups of holomorphic self-maps of the unit disc ⋮ Extremal domains for the geometric reformulation of Brennan's conjecture ⋮ Weighted Bergman spaces and the integral means spectrum of conformal mappings ⋮ On Brennan's conjecture for a special class of functions ⋮ The integral means spectrum of univalent functions ⋮ Laplacian path models. ⋮ Harmonic measure and SLE ⋮ The coefficient problem and multifractality of whole-plane SLE \& LLE
Cites Work
- A counterexample concerning integrability of derivatives of conformal mappings
- Conformal mapping and Hausdorff measures
- The collected works of Arne Beurling. Volume 1: Complex analysis. Volume 2: Harmonic analysis. Ed. by Lennart Carleson, Paul Malliavin, John Neuberger, John Wermer
- On coefficient problems for univalent functions and conformal dimension
- On the distortion of sets on a Jordan curve under conformal mapping
- The Integrability of the Derivative in Conformal Mapping
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