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isometry相关的网络例句

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与 isometry 相关的网络例句 [注:此内容来源于网络,仅供参考]

Objective To explore the isometry of grafts in PCL double-bundle reconstruction under femoral tunnel shifting condition.

目的 探讨后交叉韧带双束重建术中股骨隧道定位变化对移植物等距特性的影响。

The relationship between 8 isometry transforms matrix and its corresponding invert matrix was given and the calculation of fractal codes was simplified.

此外,还给出了8种旋转变换矩阵与其对应逆矩阵的关系,从而进一步简化分形码求解。

Similar to the second conclution of chapter two, I also study the linear characterization of 2-local isometry on TUHF algebra. The way of proof is same.

第二方面类似于第一章中的第二个结果,讨论了三角UHF代数上的2-局部等距的线性性质,证明方法也是类似的。

Finally,the concept of the Conley index for piecewise continuous maps is defined, and an example for calculating the Conley index of a 1-d piecewise isometry is given.

最后,本文介绍了间断动力系统的Conley指标的概念,并给出了一个一维分片等距映射的例子,计算了其Conley指标。

Such a problem need us to know whether an onto isometry between the unit spheres of Banach spaces has an linear extension to the whole space?

它是问定义在两个Banach空间单位球面到单位球面上的等距算子是否可以线性等距延拓到整个空间上?

In this paper we obtain Jorgensen s inequality of isometry group M of Pinched manifold X and a geometric characteristic of nonelementary subgroups of M.

本文建立了 Pinched流形 X上等距群 M中的Jorgensen型不等式;证得了M中非初等群的一个几何特征;得到了 M中子群的两个离散准则。

For H-type groups, explicit equations of shortest sub-Riemannian geodesies and a full characterization of the sub-Riemannian isometry groups are given in this dissertation.

对广义的Heisenberg群,本论文给出了最短次黎曼测地线的明确表达方程,并完全刻画了次黎曼等距群。

Integrability of some subbundles and geometric structuresin case of integrable,isometry groups on the〓-H-type groups.

在第二章中,我们构造并且研究了二步齐性幂零流形的另一类〓型群的几何性质。

The term "isometry" has an advantage in that it can be used to treat the real and complex cases simultaneously, but for clarity we will often revert back to the more cumbersome " orthogonal " and " unitary " terminology.

参考译文:等距映射有一个优点是:它可同时用于研究实数和复数情况,要不是透明我们意志经常恢复到越多麻烦的正交和酉矩阵术语学。

We obtain these theorems on the isometry groupsof pinched Hadamard manifolds under Condition A.

特别是在三维双曲情形,条件A等是自然满足的,因此我们所得到的代数收敛性定理、极限定理和收敛性定理与平面上的经典情形一致。

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这两个团体间的分歧难以掩饰。

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这种做法不仅鼓励了更多的反应,而且减少跟风的可能性。

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