Minimal surfaces in \(R^ 5\) the Gauss image of which has constant curvature
The author proves that if S is a minimal surface in \(R^ 5\) such that its Gauss image is of constant curvature \(\hat K\), then \(\hat K\) is 1,2 or 1/2. S is characterized in each of these three cases.
scientific article; zbMATH DE number 3870123