On a Theorem of Study Concerning Conformal Maps with Convex Images II.
On an application of the theorem of Apollonius
On boundary elements of the fourth kind
On Coefficient Estimates and Conjectures for the Class ... .
On entire functions which transform straight lines into parabolas
On multivalent functions of large growth in two directions.
On one theorem of S. Warschawski.
On the quantitative boundary behavior of conformal maps.
On values of the Gauss map of complete minimal surfaces in R3.
Order of certain classes of analytic and univalent functions using Ruscheweyh derivative.
Příspěvek k teorii funkcí prostých
Quasiconformal deformations of holomorphic functions.
Quelques problèmes de représentation conforme [Book]
Randschlichte meromorphe Funktionen auf endlichen Riemannschen Flächen.
Rectangles and Quasiconformal Mappings.
Représentation conforme et courbes presque lipschitziennes
Nous étudions la représentation conforme des domaines simplement connexes du plan dont le bord est une courbe presque lipschitzienne au sens de G. David, ainsi que le problème de l’approximation de ces domaines par des domaines de Lavrentiev.
Représentations conformes , , au point de vue de la géométrie conforme.
Riemann's Mapping Theorem for n-Analytic Functions.
Scaling limits of anisotropic Hastings–Levitov clusters
We consider a variation of the standard Hastings–Levitov model HL(0), in which growth is anisotropic. Two natural scaling limits are established and we give precise descriptions of the effects of the anisotropy. We show that the limit shapes can be realised as Loewner hulls and that the evolution of harmonic measure on the cluster boundary can be described by the solution to a deterministic ordinary differential equation related to the Loewner equation. We also characterise the stochastic fluctuations...
Schlichte Funktionen im Einheitskreis, die einen Randbogen in einen Randbogen abbilden.