SC Toolbox

Algorithm 843: Improvements to the Schwarz-Christoffel toolbox for MATLAB. The Schwarz-Christoffel Toolbox (SC Toolbox) for MATLAB, first released in 1994, made possible the interactive creation and visualization of conformal maps to regions bounded by polygons. The most recent release supports new features, including an object-oriented command-line interface model, new algorithms for multiply elongated and multiple-sheeted regions, and a module for solving Laplace’s equation on a polygon with Dirichlet and homogeneous Neumann conditions. Brief examples are given to demonstrate the new capabilities. (Source: http://dl.acm.org/)


References in zbMATH (referenced in 131 articles , 1 standard article )

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  1. Bezrodnykh, S.I.: Jacobi-type differential relations for the Lauricella function $F_D^(N)$ (2016)
  2. Bezrodnykh, S.I.: Analytic continuation formulas and Jacobi-type relations for Lauricella function (2016)
  3. Brown, Philip R.; Porter, R.Michael: Numerical conformal mapping to one-tooth gear-shaped domains and applications (2016)
  4. Cathala, Mathieu: Asymptotic shallow water models with non smooth topographies (2016)
  5. Peck, D.; Rogosin, S.V.; Wrobel, M.; Mishuris, G.: Simulating the Hele-Shaw flow in the presence of various obstacles and moving particles (2016)
  6. Porter, R.Michael; Shimauchi, Hirokazu: Numerical solution of the Beltrami equation via a purely linear system (2016)
  7. Wang, Qixuan; Othmer, Hans G.: Computational analysis of amoeboid swimming at low Reynolds number (2016)
  8. Black, J.P.; Breward, C.J.W.; Howell, P.D.: Two-dimensional modeling of electron flow through a poorly conducting layer (2015)
  9. Bogatyrev, A.B.: Image of Abel-Jacobi map for hyperelliptic genus 3 and 4 curves (2015)
  10. Greer, Neil; Loisel, Sébastien: The optimised Schwarz method and the two-Lagrange multiplier method for heterogeneous problems in general domains with two general subdomains (2015)
  11. Karabasheva, E.N.; Shabalin, P.L.: Univalence of mappings from half-plane to a polygonal domains with infinite sets of vertices (2015)
  12. Lopez-Fernandez, M.; Sauter, S.: Fast and stable contour integration for high order divided differences via elliptic functions (2015)
  13. Mantica, Giorgio: Orthogonal polynomials of equilibrium measures supported on Cantor sets (2015)
  14. Pasialis, V.; Lampeas, G.: Shape descriptors and mapping methods for full-field comparison of experimental to simulation data (2015)
  15. Praetorius, Simon; Voigt, Axel: Development and analysis of a block-preconditioner for the phase-field crystal equation (2015)
  16. Wright, Alex: Translation surfaces and their orbit closures: an introduction for a broad audience (2015)
  17. Aune, Erlend; Simpson, Daniel P.; Eidsvik, Jo: Parameter estimation in high dimensional Gaussian distributions (2014)
  18. Mishuris, Gennady; Rogosin, Sergei; Wrobel, Michal: Hele-Shaw flow with a small obstacle (2014)
  19. Andreev, Valentin V.; McNicholl, Timothy H.: A potential-theoretic construction of the Schwarz-Christoffel map for finitely connected domains (2013)
  20. Delillo, Thomas K.; Elcrat, Alan R.; Kropf, Everett H.; Pfaltzgraff, John A.: Efficient calculation of Schwarz-Christoffel transformations for multiply connected domains using Laurent series (2013)

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Further publications can be found at: http://www.math.udel.edu/~driscoll/papers/