Quantitative orbit equivalence for Z-odometers
Journal article, 2026

We prove that any two Z-odometers are sub-L1-orbit equivalent, greatly strengthening previous results and giving a definitive picture of quantitative orbit equivalence for these systems.

Quantitative orbit equivalence

Odometers

Orbit equivalence

Author

Petr Naryshkin

Institute for Advanced Studies

Spyridon Petrakos

Chalmers, Mathematical Sciences, Analysis and Probability Theory

Other publications Research

Advances in Mathematics

0001-8708 (ISSN) 1090-2082 (eISSN)

Vol. 494 110957

Subject Categories (SSIF 2025)

Mathematical Analysis

DOI

10.1016/j.aim.2026.110957

Publication data connected to DOI

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Latest update

4/28/2026

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