Schwarz-Christoffel Mapping

By Tobin A. Driscoll, Lloyd N. Trefethen. 2002

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How researchers see this paper

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Basic Complex Analysis: A Comprehensive Course in Analysis, Part 2A (2015, methodology): “Books that focus on computational aspects include Driscoll–Trefethen [150], Ivanov–Trubetskov [278], and Kythe [334].”
The Schwarz–Christoffel mapping to bounded multiply connected polygonal domains (2005, methodology): “Chapter 1 of the monograph by Driscoll & Trefethen (2002) provides an instructive general discussion of this parameter problem.”
Schwarz-Christoffel mapping of multiply connected domains (2004, background): “1) gives an explicit representation of the map in terms of quadratures and a finite number of parameters (which must be determined numerically [6]).”
A numerical implementation of Fokas boundary integral approach: Laplace's equation on a polygonal domain (2011, background): “It should be noted that conformal mapping based methods can be very effective for the Laplace equation on polygonal domains (Driscoll & Trefethen 2002).”
Schwarz–Christoffel mappings to unbounded multiply connected polygonal regions (2007, background): “where the usual S-C conditions [10], i.”
Numerical Computation of Surface Conformal Mappings (2012, methodology): “Schwarz-Christoffel Mapping has been broadly applied for computing Riemann mappings, such as in [20] and [2].”