Please use this identifier to cite or link to this item: http://hdl.handle.net/1822/1497

 Title: Approximating the conformal map of elongated quadrilaterals by domain decomposition Author(s): Falcão, M. I.Papamichael, N.Stylianopoulos, N.S. Keywords: Numerical conformal mappingQuadrilateralsDomain decomposition Issue date: 2001 Publisher: Springer Verlag Journal: Constructive approximation Citation: "Constructive approximation". ISSN 0176-4276. 17 (2001) 589-617. Abstract(s): Let $Q:=\{ \Omega;z_1,z_2,z_3,z_4\}$ be a quadrilateral consisting of a Jordan domain $\Omega$ and four points $z_1$, $z_2$, $z_3$, $z_4$ in counterclockwise order on $\partial \Omega$ and let $m(Q)$ be the conformal module of $Q$. Then, $Q$ is conformally equivalent to the rectangular quadrilateral $\{R_{m(Q)};0,1,1+im(Q),im(Q)\},$, where \$ R_{m(Q)}:=\{(\xi,\eta):0<\xi<1, \ 0 <\eta

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