AbstractDeLillo, T.K. and J.A. Pfaltzgraff, Extremal distance, harmonic measure and numerical conformal mapping, Journal of Computational and Applied Mathematics 46 (1993) 103–113.Estimates of extremal distance and harmonic measure are used to show how the geometric properties of a simply connected domain influence the boundary distortion of a conformal map from the unit disk to the domain. Numerical examples and remarks on the conditioning of numerical conformal mapping methods are included. A sharp estimate is given of the exponential ill-conditioning, known as the crowding phenomenon, which occurs for slender regions
The traditional view in numerical conformal mapping is that once the boundary correspondence functio...
This thesis is a study of three topics, each of which describes an aspect of the geometry of conform...
This thesis is a study of three topics, each of which describes an aspect of the geometry of conform...
AbstractDeLillo, T.K. and J.A. Pfaltzgraff, Extremal distance, harmonic measure and numerical confor...
This paper studies the numerical computation of several conformal invariants of simply connected dom...
AbstractMethods are presented for approximating the conformal map from the interior of various regio...
In this paper we investigate theoretically an approximation technique for avoiding the crowding phen...
Methods are presented for approximating the conformal map from the interior of various regions to th...
Methods are presented for approximating the conformal map from the interior of various regions to th...
We answer one of two questions asked by McMillan in 1970 concerning distortion at the boundary by co...
We study numerical computation of conformal invariants of domains in the complex plane. In particula...
This book is an introduction to the theory of spatial quasiregular mappings intended for the uniniti...
The classical theory of conformal mappings involves best possible pointwise estimates of the derivat...
The concept of a conformal deformation has two natural extensions: quasiconformal and harmonic mappi...
The concept of a conformal deformation has two natural extensions: quasiconformal and harmonic mappi...
The traditional view in numerical conformal mapping is that once the boundary correspondence functio...
This thesis is a study of three topics, each of which describes an aspect of the geometry of conform...
This thesis is a study of three topics, each of which describes an aspect of the geometry of conform...
AbstractDeLillo, T.K. and J.A. Pfaltzgraff, Extremal distance, harmonic measure and numerical confor...
This paper studies the numerical computation of several conformal invariants of simply connected dom...
AbstractMethods are presented for approximating the conformal map from the interior of various regio...
In this paper we investigate theoretically an approximation technique for avoiding the crowding phen...
Methods are presented for approximating the conformal map from the interior of various regions to th...
Methods are presented for approximating the conformal map from the interior of various regions to th...
We answer one of two questions asked by McMillan in 1970 concerning distortion at the boundary by co...
We study numerical computation of conformal invariants of domains in the complex plane. In particula...
This book is an introduction to the theory of spatial quasiregular mappings intended for the uniniti...
The classical theory of conformal mappings involves best possible pointwise estimates of the derivat...
The concept of a conformal deformation has two natural extensions: quasiconformal and harmonic mappi...
The concept of a conformal deformation has two natural extensions: quasiconformal and harmonic mappi...
The traditional view in numerical conformal mapping is that once the boundary correspondence functio...
This thesis is a study of three topics, each of which describes an aspect of the geometry of conform...
This thesis is a study of three topics, each of which describes an aspect of the geometry of conform...