Complete minimal hypersurfaces in quaternionic hyperbolic space
It is a natural procedure to try to transfer results obtained in complex hyperbolic geometry to quaternionic hyperbolic geometry. This paper is devoted to the construction of new examples of complete minimal hypersurfaces in \(\mathbb{H}^n_Q\) using the method of equivariant differential geometry introduced by Hsiang and Lawson. It is important to remark that the techniques of this paper can be extended to investigate minimal hypersurfaces in the octonionic hyperbolic plane \(\mathbb{H}^2_O\).
scientific article; zbMATH DE number 6357998
scientific article