tangent bundle

tangent bundle的基本解释

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切丛

与tangent bundle相关的网络例句 [注：此内容来源于网络，仅供参考]

In this paper, we propose a dimension reduction method based on the tangent bundle.

本文提出了一种基于切丛的维数约简方法。

We define differential dynamic system on the tangent bundle and the master bundle.

定义了建立在切丛和主丛上的微分动力系统。

The tangent bundle of the manifold can not only describe the structure of localcharacteristics, but the overall shape of the structure of convection can be described.

流形上的切丛不但能够刻画流形局部的结构特征，而且对流形整体的结构也能够进行描述。

In this thesis, we mainly study the relations between compact minimal hypersurfaces of S~(n+1)(1) and the Clifford minimal hypersurface of S~(n+1)(1) by their spectrums, and the relations between unit tangent sphere bundle T_1 M and its base manifold M.

在本文中，我们主要通过谱研究了S~(n+1)(1)中的紧致极小超曲面和S~(n+1)(1)中的Clifford极小超曲面之间的关系，以及单位切球丛T_1M与它的底流形M之间的关系。

Itshows that the dimension reduction algorithm based on the tangent bundle is an effectivemethod by dimensionality reduction experiments on handwritten data and breast cancer data.

通过对手写体数据的降维实验和Breast Cancer实验表明，基于切丛的维数约简方法是一种有效的降维算法。

与tangent bundle相关的网络解释 [注：此内容来源于网络，仅供参考]

tangent bundle：切丛

做"切丛"(tangent bundle) 上的联络论,而18 数学传播 25卷4期民90年12月(Minkowski) 发现经由下面的对应:乎完全一样. 因此海森堡(Heisenberg) 认

tangent bundle：切扎

正切;切线 tangent | 切扎 tangent bundle | 相切圆 tangent circles

tangent bundle：切线束

12003,"tangent","正切;切线" | 12004,"tangent bundle","切线束" | 12005,"tangent circles","相切圆"

unitary tangent bundle：酉切丛

unitary system 一元化制度,(构造型式)单一体系 | unitary tangent bundle 酉切丛 | unitary theory 疾病一元论

tangent vector bundle：切向量丛

tangent vector 切矢量,切向量 | tangent vector bundle 切向量丛 | tangent vector space 切向量空间