Difference between revisions of "Minimal surface"
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Latest revision as of 19:49, 18 May 2008
This article defines a property that makes sense for a surface embedded in , viz three-dimensional Euclidean space. The property is invariant under orthogonal transformations and scaling, i.e., under all similarity transformations.
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A surface embedded in is termed a minimal surface if the mean curvature at every point on the surface is zero.