Schlichtheitskriterien und Jordangebiete.
Schottky uniformizations of Z22 actions on Riemann surfaces.
Given a closed Riemann surface S together a group of its conformal automorphisms H ≅ Z22, it is known that there are Schottky uniformizations of S realizing H. In this note we proceed to give an explicit Schottky uniformizations for each of all different topological actions of Z22 as group of conformal automorphisms on a closed Riemann surface.
Schroeder's functions
Schur's Theorem on the Stability of Networks
A complex polynomial is called a Hurwitz polynomial if all its roots have a real part smaller than zero. This kind of polynomial plays an all-dominant role in stability checks of electrical networks.In this article we prove Schur's criterion [17] that allows to decide whether a polynomial p(x) is Hurwitz without explicitly computing its roots: Schur's recursive algorithm successively constructs polynomials pi(x) of lesser degree by division with x - c, ℜ {c} < 0, such that pi(x) is Hurwitz if...
Schwarz-Christoffel mapping in the computer era.
Schwarzian derivatives of topologically finite meromorphic functions.
Schwarzian derivatives, the Poincaré metric and the kernel function.
Schwarzovy-Christoffelovy integrály
Schwarz-Pick-type estimates for the hyperbolic derivative.
Schwarz's lemma for circle packings.
Schwarz-sche Randwertaufgabe fur eine Klasse der verallgemeinerten analytischen Funktionen
Second Derivatives of Circle Packings and Conformai Mappings.
Second Hankel determinant for a class of analytic functions defined by fractional derivative.
Second order differential subordinations of holomorphic mappings on bounded convex balanced domains in .
Sector estimates for Kleinian groups.
Sector reflections in the plane.
Sectorial oscillation of linear differential equations and iterated order.
Segmentos y conjuntos L(ƒ) para funciones del espacio de Bloch, B0.
Selected results of the theory of value distribution and growth of meromorphic functions
The paper discusses development of the theory of value distribution and growth of meromorphic functions, focusing on two basic notions: exceptional values and asymptotic values. Some historical context is given and contemporary achievements are presented. In particular, recent results concerning exceptional functions and asymptotic functions are considered.
Self-embeddings of kleinian groups