Computes conformal maps to polygons, allowing easy solution of Laplace's equation.
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The Schwarz-Christoffel transformation is a recipe for a conformal map to a region bounded by a polygon. They can be computed to very high accuracy in little time. These maps can make certain Laplace boundary value problems trivial to solve on such domains.
Example:
p = polygon([0 i -1+i -1-i 1-i 1]); % L-shaped region
f = diskmap(p); % find map
plot(f) % visualize it
phi = lapsolve(p,[1 nan 4 3 nan 2]); % solve a BVP
[t,x,y] = triangulate(p);
trisurf(t,x,y,phi(x+i*y)); % see it
Cite As
Toby Driscoll (2026). Schwarz-Christoffel Toolbox (https://github.com/tobydriscoll/sc-toolbox/releases/tag/v3.1.3), GitHub. Retrieved .
General Information
- Version 3.1.3 (347 KB)
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View License on GitHub
MATLAB Release Compatibility
- Compatible with any release
Platform Compatibility
- Windows
- macOS
- Linux
Versions that use the GitHub default branch cannot be downloaded
| Version | Published | Release Notes | Action |
|---|---|---|---|
| 3.1.3 | See release notes for this release on GitHub: https://github.com/tobydriscoll/sc-toolbox/releases/tag/v3.1.3 |
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| 1.1.0.0 | Now accessing the Github repository. |
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| 1.0.0.0 | Previous resubmission was missing critical files. |
To view or report issues in this GitHub add-on, visit the GitHub Repository.
To view or report issues in this GitHub add-on, visit the GitHub Repository.
