Open book structures and unicity of minimal submanifolds
We prove unicity of certain minimal submanifolds, for example Clifford annuli in \(S^ 3\). The idea is to consider the placement of the submanifold with respect to the (singular) foliation of \(S^ 3\) by the Clifford annuli whose boundary are two fixed great circles a distance \(\pi\) /2 apart.
scientific article; zbMATH DE number 4151296