Marcy Barge, Beverly Diamond
Abstract
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We present a new technique for showing that inverse limit spaces of certain one-dimensional Markov maps are not homeomorphic. In particular, the inverse limit spaces for the three maps from the tent family having periodic kneading sequence of length five
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We present a new technique for showing that inverse limit spaces of certain one-dimensional Markov maps are not homeomorphic. In particular, the inverse limit spaces for the three maps from the tent family having periodic kneading sequence of length five
Key concepts: Inverse limit, Mathematics, Limit (mathematics), Inverse, Sequence (biology), Pure mathematics, Markov chain, Mathematical analysis