A characteristic property of orthogonal pencils of coaxal circles from the standpoint of conformal mapping
A class of starlike mappings of the unit disk
A distortion theorem for univalent gap series.
A non-quasicircle with almost smooth mapping functions.
A variational method for a class of odd functions in an annulus
Application de la méthode des fonctions algébriques à la représentation conforme [Book]
Braiding of the attractor and the failure of iterative algorithms.
Circle packing: Experiments in discrete analytic function theory.
Cluster sets of arbitrary functions in Euclidean spaces (Preliminary communication)
Comparison Domains for the Problem of the Angular Derivative
Conformal mapping of the domain bounded by a circular polygon with zero angles onto the unit disc
The conformal mapping ω(z) of a domain D onto the unit disc must satisfy the condition |ω(t)| = 1 on ∂D, the boundary of D. The last condition can be considered as a Dirichlet problem for the domain D. In the present paper this problem is reduced to a system of functional equations when ∂D is a circular polygon with zero angles. The mapping is given in terms of a Poincaré series.
Conformal mapping of the halfplane onto a strip with variable width
Conformal Mappings onto Prescribed Regions via Optimization Techniques.
Conformally invariant variational integrals and the removability of isolated singularities.
Conforme Abbildung der Oberfläche eines Tetraeders auf die Oberfläche einer Kugel.
Contaminant transport with adsorption in dual-well flow
Numerical approximation schemes are discussed for the solution of contaminant transport with adsorption in dual-well flow. The method is based on time stepping and operator splitting for the transport with adsorption and diffusion. The nonlinear transport is solved by Godunov’s method. The nonlinear diffusion is solved by a finite volume method and by Newton’s type of linearization. The efficiency of the method is discussed.
Die geometrische Theorie der Schwarz'schen s-Function für complexe Exponenten II
Die geometrische Theorie der Schwarz'schen s-Function für complexe Exponenten I
Distributions of a-points for unbounded analytic functions.
Duality of chordal SLE, II
We improve the geometric properties of processes derived in an earlier paper, which are then used to obtain more results about the duality of SLE. We find that for κ∈(4, 8), the boundary of a standard chordal SLE(κ) hull stopped on swallowing a fixed x∈ℝ∖{0} is the image of some trace started from a random point. Using this fact together with a similar proposition in the case that κ≥8, we obtain a description of the boundary of a standard chordal SLE(κ) hull for κ>4, at a finite stopping...