A uniqueness theorem for nonsuperminimal surfaces in \(S^6\) with constant Kähler angles
Let \(x:\mathbb{R}^2\rightarrow S^6\) be a minimal and nonsuperminimal immersion with constant Kähler angle \(\theta\). The author proves that, if \(0<\theta<\pi\), then \(\theta=\frac{\pi}{2}\), that is, \(x\) is totally real and induces the trivial torus structure.
scientific article; zbMATH DE number 1623667