Wann sind die Grunskyschen Koeffizientenbedingungen hinreichend für Q- quasikonforme Fortsetzbarkeit ? (Under which conditions are the Grunsky coefficients Q-quasiconformal extendable ?)
From MaRDI portal
Publication:1084225
DOI10.1007/BF02621917zbMath0605.30023MaRDI QIDQ1084225
Publication date: 1986
Published in: Commentarii Mathematici Helvetici (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/140054
Special classes of univalent and multivalent functions of one complex variable (starlike, convex, bounded rotation, etc.) (30C45) Quasiconformal mappings in the complex plane (30C62)
Related Items
On the Carathéodory metric of universal Teichmüller space ⋮ Grunsky inequalities and quasi-conformal extension ⋮ A quasiconformal dynamic property of the disk ⋮ On Grunsky norm of univalent functions ⋮ Extremal properties of Sobolev's Beltrami coefficients and distortion of curvelinear functionals ⋮ Analytic and geometric quasiinvariants of convex curvelinear polygons with infinite number of vertices ⋮ Extension of conformal mappings and hyperbolic metrics ⋮ Fredholm eigenvalues and quasiconformal geometry of polygons ⋮ A question of Kühnau ⋮ Strengthened Moser's conjecture, geometry of Grunsky coefficients and Fredholm eigenvalues ⋮ Complex homotopy and Grunsky operator ⋮ Hyperbolic metrics on universal Teichmüller space and extremal problems ⋮ Density of specific Strebel points and its consequences ⋮ Complex geodesics and variational calculus for univalent functions ⋮ On Fredholm eigenvalues of unbounded polygons ⋮ The Grunsky function and Carathéodory metric of Teichmüller spaces ⋮ Extremal quasiconformality vs bounded rational approximation ⋮ Polygonal quasiconformal maps and Grunsky inequalities ⋮ Rigidity of dilatations of holomorphic motions ⋮ Zur Berechnung Stekloffscher Eigenwerte - numerische Beispiele. (Computation of Steklov eigenvalues - numerical examples)
