1) compact homogeneous space
紧致齐性空间
1.
The Riesz and Bessel potential operators and Riesz and Bessel transformations oncompact homogeneous spaces are discussed in this paper.
本文研究了紧致齐性空间上的Ｒｉｅｓｚ位势算子与Ｂｅｓｓｅｌ位势算子，Ｒｉｅｓｚ变换与Ｂｅｓｓｅｌ变换，给出了上述算子对应的核函数的具体构造并证明了Ｒｉｅｓｚ变换与Ｂｅｓｓｅｌ变换作为奇异积分算子的Ｈ￣ｐ有界性，ｐ＞０。
2) compact space
紧致空间
1.
In this paper,the Cartesian Product of three topological spaces,compact space,connected space and A2(A1) space,were studied,and three corresponding conclusions are given.
讨论了某些拓扑空间的有限笛卡儿乘积,主要包括紧致空间、连通空间、以及A2(A1)空间。
3) Homogenous space
齐性空间
1.
In this paper, by applying a fundamental theorem about homogenous space, some interesting resules are obtained:GL(n, R)/K(n - 1, R)≈ Rn - 0, GL+(n, R)/K + (n - 1, R) ≈ Rn - 0, K(n.
本文通过齐性空间一个基本定理并运用仿射群和同位群等,得到了一些有趣的结果:GL(n,R)/K(n-1,R)≈Rn-0, GL+(n,R)/K+(n-1,R)≈Rn-0以及K(n,R)/GL(n,R)≈Rn,K+(n,R)/GL+(n,R)≈Rn。
4) Q-compact space
Q-紧致空间
1.
The auther also defines a new compact space:Q-compact space,and discusses the characters of Q-compact space and the relations between Q-compact space and Q i-space thus several conclusions are drawn.
继而定义了一种新的紧致空间———Q-紧致空间 ,讨论它的性质及Q -紧空间同Qi 空间的关系 ,得到一些性质 。
5) homogeneous Banach space
齐性Banach空间
6) Riemannian homogeneous space
齐性Riemannian空间
补充资料：致齐
1.古代在举行祭祀前清心洁身的礼式。齐﹐同"斋"。
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