微分流形的英文

differenzierbare mannigfaltigkeit differentiable manifold

• 微分:    differential
• 形:    form; shape
• 可微分流形:    differentiable man ...

例句与用法

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1. Covering differentiable manifold
   覆盖微分流形
2. In this papaer , a note about the proof of the chain rule in the book 《 an introduction to differentiable manifolds and riemannian geometry 》 is offered
   给出了《微分流形与黎曼几何引论》一书中关于链法则证明的一个注记
3. According to topological structure of control mesh , we generate generalized rational parametric surfaces in two manners . for a control mesh with consistent parameterization , the surface can be easily constructed because it can be mapped to differential manifold directly
   对于具有简单拓扑结构，存在着一致的全局参数化的控制网格，我们将把控制网格直接映射到微分流形上，因此可以很容易地对曲面进行构造和控制。
4. In the framework , a control mesh may be arbitrary one - dimensional or two - dimensional orientated topological manifold , and the curve or surface is defined on differential manifold homeomorphic to the control mesh with a potential function as its basis functions . this method is an extension of nurbs , which efficiently overcomes the limitations of nurbs
   广义有理参数曲线曲面定义在与控制网格拓扑同胚的微分流形上，以高度一般的势函数为基函数，其控制网格可以是任意的一维拓扑流形和二维可定向拓扑流形。
5. By employing the potential function , we construct the unit partition on differential manifold . and then , by regarding the curve and surface as a map from differential manifold to topological manifold , we present the framework of grpcs and discussed its basic properties in detail
   然后通过势函数来构造微分流形上的单位分解，将曲线曲面看作微分流形到拓扑流形的映射，给出了广义有理参数曲线曲面的整体理论框架，并对广义有理参数曲线曲面的基本性质进行了讨论。

百科释义

光滑流形（），或称-微分流形（）、-可微流形（），是指一个被赋予了光滑结构的拓扑流形。一般的，如果不特指，微分流形或可微流形指的就是类的微分流形。