In this paper we investigate theoretically an approximation technique for avoiding the crowding phenomenon in numerical conformal mapping. The method applies to conformal maps from rectangles to “long quadrilaterals,” i.e., Jordan domains bounded by two parallel straight lines and two Jordan arcs, where the two arcs are far apart. We require that these maps take the four corners of the rectangle to the four corners of the quadrilateral.Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/41340/1/365_2005_Article_BF01303524.pd
AbstractDeLillo, T.K. and J.A. Pfaltzgraff, Extremal distance, harmonic measure and numerical confor...
AbstractMethods are presented for approximating the conformal map from the interior of various regio...
Let $Q:=\{\Omega;z_1,z_2,z_3,z_4\}$ be a quadrilateral consisting of a Jordan domain $\Omega$ and fo...
Abstract. In this paper we investigate heoretically an approximation technique for avoiding the crow...
This paper is concerned with the study of a domain decomposition method for approximating the confo...
Let $Q:=\{ \Omega;z_1,z_2,z_3,z_4\}$ be a quadrilateral consisting of a Jordan domain $\Omega$ and ...
This paper is a sequel to a recent paper [14], concerning a domain decomposition method (hereafter r...
Abstract. Let Q: = {; z1, z2, z3, z4} be a quadrilateral consisting of a Jordan do-main and four po...
This paper is concerned with the problem of determining approximations to the function F which maps ...
AbstractWe consider the theory and application of a domain decomposition method for computing the co...
Let F be the function which maps conformally a simple-connected domain onto a rectangle R, so that f...
AbstractThis paper is concerned with the problem of determining approximations to the function F whi...
AbstractLet F be the function which maps conformally a simply-connected domain Ω onto a rectangle R,...
AbstractWe consider a domain decomposition method for approximating the conformal modules of a certa...
AbstractLet Q≔{Ω;z1,z2,z3,z4} be a quadrilateral consisting of a Jordan domain Ω and four points z1,...
AbstractDeLillo, T.K. and J.A. Pfaltzgraff, Extremal distance, harmonic measure and numerical confor...
AbstractMethods are presented for approximating the conformal map from the interior of various regio...
Let $Q:=\{\Omega;z_1,z_2,z_3,z_4\}$ be a quadrilateral consisting of a Jordan domain $\Omega$ and fo...
Abstract. In this paper we investigate heoretically an approximation technique for avoiding the crow...
This paper is concerned with the study of a domain decomposition method for approximating the confo...
Let $Q:=\{ \Omega;z_1,z_2,z_3,z_4\}$ be a quadrilateral consisting of a Jordan domain $\Omega$ and ...
This paper is a sequel to a recent paper [14], concerning a domain decomposition method (hereafter r...
Abstract. Let Q: = {; z1, z2, z3, z4} be a quadrilateral consisting of a Jordan do-main and four po...
This paper is concerned with the problem of determining approximations to the function F which maps ...
AbstractWe consider the theory and application of a domain decomposition method for computing the co...
Let F be the function which maps conformally a simple-connected domain onto a rectangle R, so that f...
AbstractThis paper is concerned with the problem of determining approximations to the function F whi...
AbstractLet F be the function which maps conformally a simply-connected domain Ω onto a rectangle R,...
AbstractWe consider a domain decomposition method for approximating the conformal modules of a certa...
AbstractLet Q≔{Ω;z1,z2,z3,z4} be a quadrilateral consisting of a Jordan domain Ω and four points z1,...
AbstractDeLillo, T.K. and J.A. Pfaltzgraff, Extremal distance, harmonic measure and numerical confor...
AbstractMethods are presented for approximating the conformal map from the interior of various regio...
Let $Q:=\{\Omega;z_1,z_2,z_3,z_4\}$ be a quadrilateral consisting of a Jordan domain $\Omega$ and fo...