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Positive entropy on nonautonomous interval maps and the topology of the inverse limit space

机译:非自治区间图的正熵和逆极限空间的拓扑

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摘要

Entropy on nonautonomous maps {f_i}_(1=0)~∞ of the interval is defined 2 ways. Under one definition, called forward entropy, it is shown that positive entropy implies that the inverse limit space of ({f_i}_(1=0)~∞, I) contains an indecomposable subcontinuum. Under the second definition, called backwards entropy, it is shown that the inverse limit space of ({f_i}_(1=0)~∞, I) is not locally connected.
机译:区间的非自治映射{f_i} _(1 = 0)〜∞的熵定义为2种方式。在一个称为正向熵的定义下,表明正熵意味着({f_i} _(1 = 0)〜∞,I)的逆极限空间包含一个不可分解的子连续体。根据第二种定义,称为后向熵,它表明({f_i} _(1 = 0)〜∞,I)的逆极限空间不是局部连接的。

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