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Soap Film Minimization

Minimal Surfaces & Plateau's Problem

Simulation Controls

Boundary Shapes

Mesh Parameters

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Boundary Wire
Surface (by curvature)

Surface Statistics

Surface Area: 0.00
Mean Curvature: 0.00
Gaussian Curv: 0.00
Vertices: 0
Triangles: 0

Convergence

Iteration: 0
Energy: 0.00
Converged: No
Area Minimization
Physics: Soap films minimize surface area due to surface tension. This creates minimal surfaces with zero mean curvature everywhere. Plateau's problem (solved 1930) proves such surfaces exist for any closed boundary curve, following Plateau's rules for angles at intersections.