Affine geometry of special real submanifolds of \(\mathbb C^n\)
A special Lagrangian submanifold of \(\mathbb{C}^n\) is a minimal, totally real submanifold of a complex space form. The results concern purely real immersions \(f:M \rightarrow \mathbb{C}^n\) of a differentiable manifold of real dimension \(n\) equipped with an affine connection induced from the immersion, having special properties: affine minimal, affine calibrations, submanifolds of constant phase, developable submanifolds, cones, cylinders, graphs.
scientific article; zbMATH DE number 5119723