| 1. | In chapter three , we study the topological entropy of the set of divergence points
在第三章中，我们主要研究了分叉点集合的拓扑熵。 |
| 2. | Theory of shadowing was developed intensively in recent years and has a lot of deep results
拓扑熵和遍历性等概念的联系等方面做了大量的研究，得到了许多好的结果。 |
| 3. | The first two chapters are about iterated function systems and the third one is about the topological entropy of a certain dynamical system
其中一，二两章是关于函数迭代系统，第三章是关于动力系统拓扑熵。 |
| 4. | In this paper , topologic entropy will be employed to study the dynamical behavior of one - dimensional cnn , especially , the iteration map of stationary solution of cnn
在本文我们将用拓扑熵来研究细胞非线性网络的动力学性质，特别是由cnn的定态解诱导出的迭代映射的动力学性质。 |
| 5. | As a kind of topological conjugate invariant , the topologic entropy can perfectly describe complex behavior of dynamical system . therefore it plays a very important role in the study of dynamical system
拓扑熵作为一种拓扑共轭不变量，它对动力系统的混乱程度有着极好的数量描述，因此在动力系统的研究中占据着十分重要的位置。 |
| 6. | The set of divergence points is defined as following : we obtain that either all has the same limiting point or the topological entropy of the divergence points is as big as the whole space x . we also study the topological entropy of sup sets
我们得到如果不是所有的点x x ， { l _ nx }有相同的极限点，则d ( f ， )的拓扑熵和整个空间的拓扑熵相同。此外我们还考虑了上集的拓扑熵。 |
| 7. | In this paper it is proved that there are no scramble sets with nonzero invariant probability measure and especially there are no sequence - distribution - scramble sets with nonzero invariant probability measure in the minimal mappings of a compace metric space and interval mappings with zero topological entropy
摘要证明紧度量空间的极小映射以及拓扑熵为零的区间映射不存在具有非零不变概率测度的混沌子集，特别不存在具有非零不变概率测度的序列分布混沌子集。 |
