Contd $ endgroup$ – Jan 22 '15 at 19:31. As one workaround instead of starting with given closed boundary of disc and attempting to find the minimal surface spanned in it in direct computation, it would be perhaps insightful to take arbitrary closed loops written on the catenoid, find minimal surface using a Mathematica FEM algorithm and to directly verify with known solution.. $ begingroup$ My two cents The catenoid/helicoid isometric morphing preserves Gauss curvature K and zero mean curvature H as a special minimal surface case. Exe Silent Install Parameters

Contd $ endgroup$ – Jan 22 '15 at 19:31. As one workaround instead of starting with given closed boundary of disc and attempting to find the minimal surface spanned in it in direct computation, it would be perhaps insightful to take arbitrary closed loops written on the catenoid, find minimal surface using a Mathematica FEM algorithm and to directly verify with known solution.. $ begingroup$ My two cents The catenoid/helicoid isometric morphing preserves Gauss curvature K and zero mean curvature H as a special minimal surface case. e10c415e6f Exe Silent Install Parameters

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