1) Gauss map
高斯映照
1.
In this paper, we calculate the sectional curvatures of the Gauss map of M is calculated and the Gauss map of submanifolds immersed in Dupin hypersurfaces is studied.
在子流形的高斯映照 (Ⅰ )的基础上 ,计算了M上高斯映照的截面曲率 ,讨论了当外围空间N为Dupin超曲面时 ,子流形M的高斯映
2.
In this paper, the Gauss map of M is studied.
本文研究 Ｍ 上的高斯映照，计算高斯映照的微分，由此建立起Ｍ 的Ｒｉｃｃｉ 形式与第二、第三基本形式之间的关
3.
Firstly,Bernstein type theorem about Hamiltonian minimal Lagrangian graph and the Lagrangian graph with conformal Maslov form,which both can be characterized by having partial harmonic Gauss map are established respectively.
本篇研究了有关高余维图的Bernstein相关问题:首先对Hamiltonian极小和具有共形Maslov形式,这两种高斯映照部分调和的Lagrangian图建立了Bernstein型定理。
2) Gaussian image
高斯映射
1.
Corresponding points are found through the invariants of Gaussian images.
该方法由高斯映射不变量寻找对应点,再根据对应点间刚体变换的聚类特性来剔除错误的对应关系。
2.
As regard to this important problem,a Gaussian image based algorithm is proposed to obtain good initial estimates.
针对这一重要问题,提出了一种高斯映射方法来获得良好的拟合初值算法。
3) Gauss map
高斯映射
1.
Lagrangian Gauss map of surfaces in R~4;
四维欧氏空间中曲面的拉格朗日高斯映射(英文)
2.
Study on sufficient conditions for deformations of surfaces in S~n preserving the Gauss map;
S~n中保持高斯映射的曲面形变充分条件研究
3.
Let f: Mn→RN be an affine immersion of a Riemannian manifold into Euclidean space, we establish the condition under which there exists another affine immersion overline f:Mn→RN with the same Gauss map as that of f.
给定Ｒｉｅｍａｎｎ流形到欧氏空间的仿射浸入ｆ： Ｍｎ→ＲＮ ，我们建立存在另一个与ｆ有相同高斯映射的仿射浸入ｆ：Ｍｎ→ＲＮ 的条件，进一步利用这个条件，解答了仿射浸入的高斯映射将其确定到何种程度的问题。
4) mixture Gaussian mapping
混合高斯映射
5) lightcone Gauss map
光锥高斯映射
1.
In this paper,we defined the notions of lightcone Gauss map and lightcone height function of a spacelike curve in Minkowski 4-space,and established the relationships between singularities of these objects and geometric invariants of curves under the action Lorentz group.
定义了四维M inkow sk i空间内类空曲线的光锥高斯映射、光锥高度函数的概念,建立了这些对象的奇点与在洛仑兹群作用下曲线的几何不变量之间的关系。
6) Conformal Gauss map
共形高斯映射
补充资料：映照
1.呼应。 2.照射;映射。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条