1) maximal space-like submanifold
极大类空子流形
1.
The paper gives some conditions that a 2-harmonic space-like submanifole of a pseudo-Riemannian manifold of negative constant curvature is a maximal space-like submanifold.
用活动标架法给出了负常曲率的伪黎曼流形的 2 -调和子流形成为极大类空子流形的充分条件。
2) compact maximal spacelike submanifolds
紧致极大类空子流形
1.
This paper proves that ndimensional compact maximal spacelike submanifolds in a de Sitter space S~(n+p)_p(c) are fully geodesic.
证明了de Sitter空间中的紧致极大类空子流形是全测地的。
3) space like submanifold
类空子流形
1.
In this paper, we consider complete space like submanifolds of a pseudo Riemannian space of constant curvature, the result of Toru Ishihara is generalized.
讨论常曲率伪黎曼空间的完备类空子流形，得到这种子流形的第二基本形式的长度平方的一个有界性条件，并考察其成为全脐子流形的ｐｉｎｃｈｉｎｇ问题。
4) space-like submanifold
类空子流形
1.
Complete space-like submanifolds with parallel mean curvature vector in de Sitter spaces
de Sitter空间中具有平行平均曲率向量的完备类空子流形
2.
It is proved that if an n-dimensional compact space-like submanifold immersed in de Sitter space satisfies some condition,then Yang-Mills fields is vanishing.
将Bourguigonon和Lawson的球面上的孤立性现象推广到de Sitter空间中的n维紧致类空子流形上,得到了当紧致类空子流形满足某一条件时,则Yang-Mills场消失。
3.
This paper discusses the space-like submanifolds with constant mean curvature in a pseudo-Riemannian space form,and obtain an integrate inequality and a rigidity theorem.
本文研究了伪黎曼空间型中具有常平均曲率的类空子流形,得到了这类空子流形的一个积分不等式及刚性定理。
5) totally real space-like submanifold
全实类空子流形
1.
and M be an n-dimensional complete totally real space-like submanifold isometrically immersed in Nn (c).
设Ｎ￣ｎ（ｃ）是复ｎ维带有指标为ｎ的常全纯截面曲率为ｃ的复空间型，Ｍ是等距浸入在Ｎ￣ｎ（ｃ）中实ｎ维完备的全实类空子流形。
6) pseudoumbilical spacelike submanifold
伪脐类空子流形
补充资料：空子
①尚未占用的地方或时间：找了个～往里挤ㄧ抽个～到我们这里看一看。②可乘的机会（多指做坏事的）：钻～。
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参考词条