Real Kaehler submanifolds and uniqueness of the Gauss map
First, the authors study the so-called circular immersions and classify Kaehler hypersurfaces of \(R^{2n+1}\). Then they prove that the set of isometric immersions of a connected Riemannian manifold \(M^ n\) into \(R^{n+p}\) with congruent Gauss maps is a compact Abelian group.
scientific article; zbMATH DE number 3942413