还讨论了符号动力系统之间的拓扑共轭问题。
The problem of topological conjugation between symbolic dynamical systems is also discussed.
本文证明了，拓扑动力系统与广义符号动力系统拓扑共轭的一个充分必要条件。
The paper presents a necessary and sufficient condition for topological dynamical system to be topologically conjugate with a generalized symbolic dynamical system.
考虑权为常数的单边加权移位算子，利用相似性的一个结果，给出了这类算子的完全拓扑共轭分类。
The present paper deals with the condition for a backward operator weighted shift to be Cowen Douglas operator.
拓扑电荷稳定规则也适用于无机共轭分子，用这个理论解释了无机共轭分子稳定性存在的原因。
The topological charge stabilization rule also fit well to the inorganic conjugate molecules and explained the reason of the stability of the inorganic conjugate molecules.
拓扑电荷稳定规则也适用于无机共轭分子，用这个理论解释了无机共轭分子稳定性存在的原因。
The topological charge stabilization rule also fit well to the inorganic conjugate molecules and explained the reason of the stability of the inorganic conjugate molecules.
应用推荐