1) boosted volume
增压体积
2) condense or expansion of volume
体积压缩或增大
3) volume enlarging
增大体积
4) volume growth
体积增长
1.
For an open complete Riemannian manifold with nonnegative Ricci curvature,the present paper discusses the relation between the topology and the volume growth.
本文讨论了具非负Ricci曲率的完备非紧黎曼流形的体积增长与其拓扑性质之间的关系。
2.
Using the properties of Busemann functions and exhaustion functions on non- negative curvature manifolds,the author gets the result of this paper:If M~n is a com- plete noncompact complex n-dimensional K■hler manifold satisfies certain nonnegative curvature conditions,then the volume growth of M satisfying:Vol (B(x_0,r))≥Cr~n.
本文利用非负曲率流形上的Busemann函数和穷竭函数的性质,得出了在某紧致子集外满足一定非负曲率条件的完备非紧的(复) n维K■hler流形的体积增长至少是n次的。
3.
In this thesis, we mainly study the volume growth of complete noncompact Riemannian manifold with nonnegative curvature, which has relations with closed geodesics and critical points of distance functions.
在本文中，我们主要研究具有非负曲率完备非紧流形的体积增长与闭测地线及距离函数临界点一些关系。
补充资料：体积压缩
分子式：
CAS号：
性质：亦称体积压缩(bulk compression；volume compression)，静液压引起的体积相对减少，即：X=△V/V，无量纲。
CAS号：
性质：亦称体积压缩(bulk compression；volume compression)，静液压引起的体积相对减少，即：X=△V/V，无量纲。
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