Expanding maps with indifferent fixed points, a.k.a. intermittent maps, are popular models in nonlinear dynamics and infinite ergodic theory. We present a simple proof of the exactness of a wide class of expanding maps of [0,1], with countably many surjective branches and a strongly neutral fixed point in 0.

Lenci, M. (2016). A simple proof of the exactness of expanding maps of the interval with an indifferent fixed point. CHAOS, SOLITONS AND FRACTALS, 82, 148-154 [10.1016/j.chaos.2015.11.024].

A simple proof of the exactness of expanding maps of the interval with an indifferent fixed point

LENCI, MARCO
2016

Abstract

Expanding maps with indifferent fixed points, a.k.a. intermittent maps, are popular models in nonlinear dynamics and infinite ergodic theory. We present a simple proof of the exactness of a wide class of expanding maps of [0,1], with countably many surjective branches and a strongly neutral fixed point in 0.
2016
Lenci, M. (2016). A simple proof of the exactness of expanding maps of the interval with an indifferent fixed point. CHAOS, SOLITONS AND FRACTALS, 82, 148-154 [10.1016/j.chaos.2015.11.024].
Lenci, Marco
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/549413
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