3 papers
math.DS2021
Quantitative almost reducibility and Möbius disjointness for analytic quasiperiodic Schrodinger cocycles
Wen Huang, Jing Wang, Zhiren Wang +1
Sarnak's Möbius disjointness conjecture states that Möbius function is disjoint to any zero entropy dynamics. We prove that Möbius disjointness conjecture holds for one-frequency a…
math.DS2020
Absolutely Continuous Spectrum of Multifrequency Quasiperiodic Schrödinger operator
Xuanji Hou, Jing Wang, Qi Zhou
In this paper, we prove that for any -frequency analytic quasiperiodic Schrödinger operator, if the frequency is weak Liouvillean, and the potential is small enough, then the co…
math.DS2016
Rectifiability of a class of invariant measures with one non-vanishing Lyapunov exponent
Gabriel Fuhrmann, Jing Wang
We study order-preserving C^1-circle diffeomorphisms driven by irrational rotations with a Diophantine rotation number. We show that there is a non-empty open set of one-parameter…