On two methods for approximating minimal surfaces in parametric form
Mathematics of Computation
Finite Element Method for Elliptic Problems
Finite Element Method for Elliptic Problems
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In this paper a piecewise linear finite element approximation of H-surfaces, or surfaces with constant mean curvature, spanned by a given Jordan curve in R3 is considered. It is proved that the finite element H- surfaces converge to the exact H-surfaces under the condition that the Jordan curve is rectifiable. Several numerical examples are given.