单边符号空间上的一类变号移位映射

A Class of Variable-Shift Map of the One-sided Symbolic Space

在单边符号空间上构造了一类变号移位映射,证明它与通常的移位映射σ拓扑半共轭,得到这类映射具有连续性和在Li-Yorke意义下的混沌性。

In the one-sided symbolic space,it was constructed a class of variable-shift map,and it was proved that the model-shift map is topological semi-conjugate with the usual shift map σ,then showed that it was continuous and Li-Yorke chaotic.