1) maximal spacelike
极大类空
1.
Let \$M\+n\$ be a maximal spacelike submanifold in \$N\+\{n+p\}\-p\$.
Mn为N_f~(f+p)中的紧致无边极大类空子流形。
2) 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。
3) maximal spacelike surface
极大类空曲面
4) 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。
5) triode class C amplifier
真空三极管丙类放大器
6) maximal type
极大类型
1.
This essay gives us some conditions of how to change dydx=P(x)M(y)+Q(x)N(y) differential equation into linearity and discusses the Bernoulli equation, Riccati equation, and then enlarges the Bernoulli equation into a maximal type.
给出形如dydx=P(x)M(y) +Q(x)N(y)的微分方程的线性化条件 ,讨论了Bernoulli方程、Riccati方程的线性化问题 ,从而将Bernoulli方程扩大到一个极大类
补充资料：空类
1.谓言论大而无当﹐不切实际。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
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