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| 1 | Totally real conformal minimal tori in the hyperquadric Q_2显示文摘Our purpose is to study the minimal tori in the hyperquadric Q2.Firstly,we obtain a necessary and sufcient condition for the minimal surface in Qnwhich is also minimal in CPn+1.Next,we show that this kind of minimal surface(neither holomorphic nor anti-holomorphic) with constant curvature in Q2 is part of a flat totally real torus.Finally,we prove that totally real minimal flat tori in Q2 must be totally geodesic,and we classify all the totally geodesic closed surfaces in Q2. | ZHONG Xu WANG Jun JIAO XiaoXiang | 2013 | Science China Mathematics2013，56，10： | 3 |
| 2 | 超二次曲面Q_3中的共形极小二维球面(英文)显示文摘利用调和序列研究超二次曲面Q3中的共形极小二维球面,得到四类线性满的常曲率的极小二维球面.尽管它们在CP4中都是极小的,但是它们的几何并不相同. | 王军 钟旭 | 2014 | 中国科学院大学学报(中英文)2014，31，2： | 0 |
| 3 | Super minimal surfaces in hyper quadric Q2显示文摘We study a superminimal surface M immersed into a hyperquadric Q2 in several cases classified by two global defined functions TX and TY,which were introduced by X.X.Jiao and J.Wang to study a minimal immersion f:M→Q2.In case both TX and TY are not identically zero,it is proved that fis superminimal if and only if f is totally real or io f:M→CP3 is also minimal,where i:Q2→CP^3 is the standard inclusion map.In the rest case that TX=0 or TY=0,the minimal immersion f is automatically superminimal.As a consequence,all the superminimal two-spheres in Q2 are completely described. | Jun WANG Jie FEI | 2020 | Frontiers of Mathematics in China2020，15，5： | 0 |
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