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|Title: ||Numerical techniques for conformal mapping onto a rectangle|
|Authors: ||Papamichael, N|
Kokkinos, C A
Warby, M K
|Keywords: ||Conformal mapping, conformal module, crowding.|
|Publication Date: ||1986|
|Publisher: ||Brunel University|
|Citation: ||Maths Technical Papers (Brunel University). August 1986 , pp 1-14|
|Abstract: ||This paper is concerned with the problem of determining approximations to the function F which maps conformally a simply-connected domain onto a rectangle R, so that four specified points on are mapped Ω∂respectively onto the four vertices of R. In particular, we study the following two classes of methods for the mapping of domains of the form . (i) Methods which approximate where f is an approximation to the conformal map of Q onto the unit disc, and S is a simple Schwarz-Christoffel transformation. (ii) Methods based on approximating the conformal map of a certain symmetric doubly-connected domain onto a circular annulus.
|Appears in Collections:||Mathematics Technical Papers|
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