A Disproof of a Conjecture of Robertson and Generalizations
A distortion theorem for bounded univalent functions.
A distortion theorem for quasiconformal automorphisms of the unit disk
We give a distortion theorem for quasiconformal automorphisms of the unit disk and its application to improving some results due to Douady and Earle.
A distortion theorem for quasiconformal mappings
A distortion theorem for univalent gap series.
A distributional representation of strip analytic functions.
A domain decomposition method for approximating the conformal modules of long quadrilaterals.
A dual characterization of length spaces with application to Dirichlet metric spaces
We show that under minimal assumptions, the intrinsic metric induced by a strongly local Dirichlet form induces a length space. The main input is a dual characterization of length spaces in terms of the property that the 1-Lipschitz functions form a sheaf.
A factored form of complex analytic functions and its application to finding partial fraction decompositions.
A factorization theorem for logharmonic mappings.
A factorization theorem for square area-integrable analytic functions.
-families of analytic functions.
A family of integral operators preserving subordination and superordination.
A family of M-surfaces whose automorphism groups act transitively on the mirrors.
Let X be a compact Riemmann surface of genus g > 1. A symmetry T of X is an anticonformal involution. The fixed point set of T is a disjoint union of simple closed curves, each of which is called a mirror of T. If T fixes g +1 mirrors then it is called an M-symmetry and X is called an M-surface. If X admits an automorphism of order g + 1 which cyclically permutes the mirrors of T then we shall call X an M-surface with the M-property. In this paper we investigate those M-surfaces with the...
A family of univalent polynomials in an angular domain.
A fast algorithm for scalar Nevanlinna-Pick interpolation.
A flower structure of backward flow invariant domains for semigroups.
A foliation of Teichmüller space by twist invariant disks.
A footnote to the Poincaré complete reducibility theorem.
Poincaré's work on the reduction of Abelian integrals contains implicitly an algorithm for the expression of a theta function as a sum of products of theta functions of fewer variables in the presence of reduction. The aim of this paper is to give explicit formulations and reasonably complete proofs of Poincaré's results.
A formula for the Bloch norm of a -function on the unit ball of
For a -function on the unit ball we define the Bloch norm by where is the invariant derivative of and then show that