道路连通

本文在无限维Hilbert空间上研究k广义投影的谱及其道路连通性问题。

In this article we studied the spectrum and the path connectivity of fc-generalized projections on an infinite dimensional Hilbert space .

拓扑流形上Fréchet空间的道路连通分支

Pathwise Connected Components of Fr é chet Space on Topological Manifold

证明在道路连通的度量空间中压缩性质不一定能推出通常的完备性，但可以推出Lipschitz完备性。

Author note that in path connected metric spaces the contraction property implies not , in general , usual completeness but Lipschitz completeness .

最后探讨了k广义投影的道路连通性问题，分别得出如下结果：（1）如果P和Q是同伦的k广义投影，那么P，Q在k广义投影之集中是道路连通的；

Finally , we investigate the path connectivity of fc-generalized projections , the results as follows : ( 1 ) If P , Q e B ( H ) are homotopic ^ - generalized projections , then P and Q are path connected ;

目的在点标道路连通CW空间的同伦范畴中，引进覆叠同伦正则态射的概念，研究它存在的条件、性质以及它与覆叠同伦单（满）态和覆叠同伦等价之间的关系。

Aim To define covering homotopy regular morphism in the homotopy category of pointed path-connected CW-spaces . To discuss its existence conditions , properties and the close relationships to covering homotopy monomorphism ( epimorphism ) and covering homotopy equivalence .

第一章讨论覆叠同伦正则态射，首先在点标道路连通CW空间的同伦范畴中引进覆叠同伦正则态射的概念，并研究了它存在的条件、性质。

In Chapter 1 , we discuss the covering homotopy regular morphism . First , we introduce the concept of covering homotopy regular morphism in the homotopy category of pointed path-connected CW-spaces and discuss its existence conditions and properties . Second .

道路连通与局部道路连通之间的关系

On the Relationship of Path Connected and Local Path Connected

不分明拓扑空间的道路连通性

Pathwise connectivity of fuzzy topological spaces road heating

本文给出了一个条件，证明了在此条件下任意小同胚连接区域是道路连通的。

This paper provides a condition and proves the domain in which any two points are joined by finite numbers of arbitrarily small homeomorphisms is path-connected under the condition .

给出具有道路连通基的一类拓扑空间，即局部道路连通空间，并给出它的拓扑结构和拓扑性质。

This paper not only gives a kind of topological space with path connected base , i. e. local path connected space , but also gives its topological structure and its topological property .

新建道路将连通这个地区的主要城市。

New roads will link the principal cities of the area .

并在此基础上，对这几条干线道路系统的连通性进行了分析。

The connections along the main roads are analyzed and discussed .

本文对道路拓扑网络连通性评价与优化方法进行研究并给出了具体实现，解决了多级道路拓扑网络建立过程中各级道路拓扑网络连通的关键问题。

This dissertation studies the methods of appraisement and improvement for road topology network connectedness , and presents the material realization . The sixty-four-dollar question , connecting the road topology network of all levels in the processing of establishing the multilevel road top net , is solved .

道路与广场是连通建筑内部空间与村落公共空间的纽带，影响着村落的空间肌理和外部空间环境景观的组织形态。

Square and the road connect the inner space and the public space , affecting the fabric and form of the external space landscape .

道路是聚落间连通的人流、物流通道，随着聚落规模的增加，聚落间的道路规模也将迅速增加。

Roads are channels supporting stream of people and material flow among settlement groups . With the increase of settlement scale , roads that connect settlement groups will also increase rapidly .

研究基于网络结构的城市道路可靠性对于保障大型灾害或事故后道路的连通有着重要的意义。

It is important to ensure the urban road network connecting after large disaster or accident , and it based on network structure .

文中从城市道路网络的特点出发，分析了道路路段间的连通关系，得出一种求城市道路网络两节点间的最短路径的算法。

This article discusses a new algorithm which gets the shortest path between two points in a city 's road net .