All the surfaces below are obtained by solving a Plateau problem for a non compact polygonal curve, and extending this solution by successive Schwarz reflections.
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Minimal
surfaces with helicoidal ends. By the deforming the above surfaces, we get minimal surfaces with helicoidal ends. The example on the right corresponds to a non-orientable minimal helicoid due to L. Ferrer and F. Martín. |
Mathematica 2.2 for Solaris.