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度量拓扑

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The surface representation in discrete form and its differential computation are important issues in computer graphics and geometric design.

0引言一般来说,曲面的一阶微分量是指曲面的切平面方向和法向量,二阶微分量是指曲面的曲率等有关量·它们作为重要的曲面信息度量指标,在计算机图形学,机器人视觉和计算机辅助设计等领域发挥了重要的作用·传统的曲面是连续形式的参数曲面和隐式曲面,其微分量的计算已经有了较完备的方法·随着激光测距扫描等三维数据采样技术和硬件设备的长足进步,以及图形工业对任意拓扑结构光滑曲面造型的需求日益迫切,离散形式的曲面———细分曲面、网格曲面和点云曲面正在逐渐成为计算机图形学和几何设计领域的新宠·于是,对这种离散形式的曲面如何估

In these topological spaces, it usually adopts Euclidean distance to measure similarity between objects.

在这些拓扑空间中,数据对象的相似性一般由欧式距离来度量。

After that a linear skeleton topological similarity measure algorithm based on skeleton tree is detailed.

本文给出了一种基于骨架树的线性骨架拓扑相似性度量算法。

Service Management, Management Pattern, Composition Service, Process Management, Process topology, Metric Model

业务管理,管理模式,合成业务,过程管理,过程拓扑,度量模型

One of its main goals is to classify topologically, or even metrically, manifolds with certain geometry conditions on, say, curvature, volume, diameter.

二十世纪三四十年代发展起来的整体微分几何,其中的一个重要部分是讨论流形的曲率是如何影响流形的拓扑乃至度量性质。

The method includes the following steps: firstly, a spherical neighborhood of present sample points is established by using the geometric spherical-modelling theory and all the sample points contained in the spherical neighborhood are adopted as candidate neighbor points, thus not only preserving the effectivity of the dimension reduction capability when data sets are sparse but also getting the advantages of low-sensitivity to isolated points and good stability of the preserved topological structure; then a data relevance matrix more matching semantics can be obtained by relevance measurement based on route clusters to update the candidate neighbor points in the spherical neighborhood and optimize the regular neighborhood space of the present sample points, thus improving the phenomenon that the dimension reduction of sample sets provided with folded curved faces is apt to suffer the integrated-structure distortion in case of heterogeneous data distribution.

首先利用几何开球原理建立当前样本点的球状邻域,将包含在球状邻域内的所有样本点作为候选近邻点,不但能够保持在数据集稀疏情况下的降维性能的有效性,而且具有对孤立点敏感性不高、保留拓扑结构稳定性好的优点。然后利用基于路径聚类的相关性度量得到更符合语义的数据相关性矩阵,用来对球状邻域内的候选近邻点进行更新,优化当前样本点的规则邻域空间,改善了当数据不均匀分布时在带有折叠弯曲面的样本集上降维容易出现整体结构扭曲的现象。

2The new cloud physical model is put forward the metric geometry.(3)The generalized cloud equations of cloud is derived on the generalized function and the Sobolev space on the Riemannian manifold.

提出了 大气模式中新一代云方案的动力学:(1)基于拓扑的云分类;(2)基于度量几何的云模型(3)利用黎曼流型上的广义函数和索伯列夫空间,系统建立了云之动力学方程组。

By properties of a real function, fixed points problem on two complete metric spaces are discussed.The result generalizes corresponding result of Fisher.Moreover, this result provides a general convergence rate estimate. Meanwhile, we discuss the existence of fixed point on two normed linear spaces under the condition of weak topology, and we obtain a new fixed point theorem.

利用实函数性质,讨论了两个不同度量空间中两个映象乘积的不动点问题,推广了Fisher的主要结果,并给了出逼近不动点的敛速估计;同时,在弱拓扑的意义下,利用分析的方法,讨论了赋范空间中有关映象不动点的存在性,得到一个新的不动点定理。

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