Abstract

In the paper we consider the maximal cycle length of pseudochaotic sequences generated by piecewise linear maps of the unit interval. We define two families of piecewise linear maps: piecewise linear noncontinuous maps (sawtooth maps) and piecewise linear continuous maps (tent-like maps). We formulate and prove an equation relating both families of maps. We show also that there may exist a dependence between the cycle length of sequences generated by sawtooth maps and the cycle length of sequences obtained for tent-like maps for the same value of a parameter and the same initial point.

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