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In differential geometry, a nodoid is a surface of revolution with Constant mean curvature surface, constant nonzero mean curvature obtained by rolling a hyperbola along a fixed line, tracing the Focus (geometry), focus, and revolving the resulting nodary curve around the line..
Wolfram Demonstrations: Delaunay Nodoids
{{geometry-stub Surfaces
In differential geometry, a nodoid is a surface of revolution with Constant mean curvature surface, constant nonzero mean curvature obtained by rolling a hyperbola along a fixed line, tracing the Focus (geometry), focus, and revolving the resulting nodary curve around the line..
References
External links
Wolfram Demonstrations: Delaunay Nodoids
{{geometry-stub Surfaces