Schwarz-Christoffel mapping of multiply connected domains
By Thomas K. DeLillo, Alan R. Elcrat, John A. Pfaltzgraff. 2004
77 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/ff95bb35e0701ca34f8d5e15562ff363c3f72a6f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Darren Crowdy
- Xianfeng David Gu
- Tobin A. Driscoll
- Alan R. Elcrat
- Thomas K. DeLillo
- John A. Pfaltzgraff
- Shing-Tung Yau
- Wei Zeng
In Geometry and Topology
- Darren Crowdy
- Xianfeng David Gu
- Tobin A. Driscoll
- Alan R. Elcrat
- Thomas K. DeLillo
- John A. Pfaltzgraff
- Shing-Tung Yau
- Wei Zeng
In Mechanics of Materials
Citations in the corpus
- The Schwarz–Christoffel mapping to bounded multiply connected polygonal domains (2005, methodology): “In particular, although this is not mentioned in their paper, the infinite sequences of reflections in circles appearing in the construction presented by DeLillo et al. (2005) is naturally associated with the theory of classical Schottky groups of Möbius mappings (Beardon 1984).”
- Schwarz–Christoffel mappings to unbounded multiply connected polygonal regions (2007, background): “This paper complements the work of DeLillo, Elcrat and Pfaltzgraff [9] and offers a different perspective.”
- Numerical Computation of Surface Conformal Mappings (2012, background): “Schwarz-Christoffel mapping of multiply connected domains can be found in [18] and [15].”
- Radial and circular slit maps of unbounded multiply connected circle domains (2008, background): “From propostion 1 of DeLillo et al. (2004), we also have that if n2sn, nO1, then UnZrn Un1:::nnK1 is a circular domain with outer boundary Cn and mK1 interior boundary circles.”