MinSurface
Rhino & Grasshopper plugin · v0.1.3.8 · updated
This is a set of two Grasshopper components for fast computation of approximate minimal surfaces. NEW: Two Rhino commands "MinSurfFromCircularBoundary" and "MinSurfFromTwoBoundaries". Only for Rhino 7 on Windows 10 or 11, Rhino version 7.4 and above. Needs .NET Framework 4.8 Runtime installed from https://dotnet.microsoft.com/en-us/download/dotnet-framework/net48. The main functionality is in two grasshopper components. The first component "fills" a closed curve with a soap film, the second component "fills" a surface in between two closed surfaces, giving a topologically cylindrical surface. Often, on the first try the result has self-intersections, but this can often be repaired by adjusting the rotation angle and the flipping boolean - these are additional parameters of the components. The algorithm is fast: there is neither recursion nor solution of a linear-algebraic problem on a mesh. Instead, the algorithm solves three Laplacian equations on the the unit-disk - one for each of x, y, z - and then transfers these solutions into 3d space. If the resulting parametrized surface happened to be conformal, the result would be the correct minimal surface. Otherwise, it is an approximation.
- Total downloads
- 1,516
- Recent downloads
- +5 / week+19 in the last month
- Latest version
- v0.1.3.86/14/2023
- Releases
- 9every ~4mo
- First released
- 8/1/2020
- Download size
- 112 KB
- License
- Not declared
- Authors
- Mathias Fuchs
Compatibility
How to install MinSurface
- Click Install in Rhino to open Rhino's Package Manager with MinSurface selected, or run
_PackageManagerinside Rhino and search for MinSurface. - Or install it from a terminal (assumes a default Rhino 7 installation):Windows (PowerShell)
& "C:\Program Files\Rhino 7\System\Yak.exe" install MinSurface - Or download the .yak file above and drag it onto an open Rhino window.
Restart Rhino once the install finishes.
Download trend
MinSurface version history
| Date | Version | Builds | Downloads |
|---|---|---|---|
| 6/14/2023 | 0.1.3.8 | 558 | |
| 12/29/2021 | 0.1.3 | 509 | |
| 12/25/2021 | 0.1.3.6 | 13 | |
| 12/24/2021 | 0.1.3.5 | 8 | |
| 12/24/2021 | 0.1.3.4 | 1 | |
| 12/23/2021 | 0.1.3.3 | 2 | |
| 12/23/2021 | 0.1.3.1 | 1 | |
| 12/23/2021 | 0.1.3.0 | 4 | |
| 8/1/2020 | 0.1.2 | 420 |
More by Dr. Mathias Fuchs
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