Q^n中的拟迷向超曲面

Quasi isotropic hypersurfaces in Q^n

研究Lorentz空间R1n,Sn1,Hn1的紧致化空间Qn上的拟迷向超曲面,并对其进行分类.从而用Qn上的拟迷向超曲面将Rn1,Sn1,Hn1中的极小常曲率曲面统一起来.

It discussed the surface in Q^n,which was the space of compactification of the Lorentz space R1^n,S1^n,H1^n.Showed that one could use the quasi isotropic hypersurfaces in Qn to unify the three different classes of minimal surfaces with constant scalar curvature in R1^n,S1^n,H1^n.