Infinite mixing for one-dimensional maps with an indifferent fixed point

We study the properties of 'infinite-volume mixing' for two classes of intermittent maps: expanding maps with an indifferent fixed point at 0 preserving an infinite, absolutely continuous measure, and expanding maps with an indifferent fixed point at preserving the Lebesgue measure. All ma...

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Veröffentlicht in:	Nonlinearity 2018-11, Vol.31 (11), p.5180-5213
Hauptverfasser:	Bonanno, Claudio, Giulietti, Paolo, Lenci, Marco
Format:	Artikel
Sprache:	eng
Schlagworte:	exactness Farey map global-local mixing infinite ergodic theory infinite-volume mixing neutral fixed point Pomeau-Manneville maps
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