%0 Unpublished work
%T Substitutions and Möbius disjointness
%+ Institut de Mathématiques de Marseille (I2M)
%+ Institute of Mathematics, Polish Academy of Sciences, Poland
%+ Faculty of Mathematics and Computer Science
%A Ferenczi, Sébastien
%A Kułaga-Przymus, Joanna
%A Lemańczyk, Mariusz
%A Mauduit, Christian
%Z Contemporary Math. AMS (à paraître, 26 pages).
%8 2016-04-05
%D 2016
%Z 1507.01123
%K bijective substitutions
%K Möbius disjointness
%K Rudin-Shapiro type sequences
%K spectral theory
%K odometers
%K Morse cocycles
%K Toeplitz extensions
%K Sarnak’s conjecture
%Z Mathematics [math]/Dynamical Systems [math.DS]
%Z Mathematics [math]/Number Theory [math.NT]Preprints, Working Papers, ...
%X We show that Sarnak's conjecture on Möbius disjointness holds for all subshifts given by bijective substitutions and some other similar dynamical systems, e.g.\ those generated by Rudin-Shapiro type sequences.
%G English
%L hal-01297978
%U https://hal.science/hal-01297978
%~ CNRS
%~ UNIV-AMU
%~ EC-MARSEILLE
%~ I2M
%~ I2M-2014-
%~ TDS-MACS