| 1. | New characterizations for l - fuzzy continuous mappings and open mappings
模糊连续映射和开映射的新特征 |
| 2. | In the first part ( chapter 2 ) , we study the limit shadowing property for continuous maps and continuous flows
第一部分(第二章) ，着重研究连续映射和连续流的极限跟踪性。 |
| 3. | In this paper , we study the invariant measures of a continuous map and a continuous semi - flow on a compact metric space
本文研究了紧致度量空间上连续自映射及连续半流的不变测度。 |
| 4. | Iteration is one of the most important topic in nonlinear science . iteration of a continuous map defines a discrete dynamical system
迭代是非线性科学研究的热点领域之一，它揭示了系统以间歇、不连续的方式演化的规律。 |
| 5. | For example , bambi hu , he - shen chen and cooperators studied a piecewise continuous map which described the motion of a kicked ion in an infinite potential well
胡斑比、陈贺胜等人及其合作者研究了一类描述一维无限深势阱中的受击粒子的分段光滑保面积映射。 |
| 6. | The present paper studies the structure of the set of non - wandering points of a continuous map from a graph ( i . e . , one - dimensional connected compact branched manifold ) into itself
本文主要研究了图(即一维紧致连通的分支流形)上连续自映射的非游荡集的结构。 |
| 7. | The present paper shows that a class of continuous maps on circles which is extensiver than expand maps is topological stable . and its inverse limit systems are expansive
摘要讨论圆周上一类比扩张映射更广泛的连续映射，证明这种映射是拓扑稳定的， ?且其逆极限系统是可扩的。 |
| 8. | If we established ip library and platform library , in addition with existing gate level library , then the whole design flow is a continuous mapping process from top to bottom
如果我们建立了ip库和平台库，再加上已有的门级库和版图库，那么整个设计流程就是一个不断的自上而下的映射过程。 |
| 9. | The definitions are given of operator topology spaces , together with the operator continuous mapping of them . the characterizations of operator continuous mapping are also presented
摘要在算子开集理论中给出了算子拓扑空间的概念，并在该空间中讨论了算子连续映射，得到了算子连续映射的等价刻划。 |
| 10. | In terms of sub - shifts of finite type determined by an irreducible matrix , affine maps of compacted connected metric abelian group and continuous maps of tree , the two concepts of topologically ergodic map and topologically transitive map are identical
指出对于由不可约方阵所决定的符号空间有限型子转移而言，或紧致交换群的仿射变换及树上连续自映射而言，拓扑遍历与拓扑可迁这两个概念是一致的。 |
