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Quantitative Almost Reducibility and Möbius Disjointness for Analytic Quasiperiodic Schrödinger Cocycles

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摘要 Sarnak’s Möbius disjointness conjecture states that Möbius function is disjoint to any zero entropy dynamics.We prove that Möbius disjointness conjecture holds for onefrequency analytic quasi-periodic cocycles which are almost reducible,which extends(Liu and Sarnak in Duke Math J 164(7):1353–1399,2015;Wang in Invent Math 209:175–196,2017)to the noncommutative case.The proof relies on quantitative version of almost reducibility.
出处 《Peking Mathematical Journal》 2025年第4期711-765,共55页 北京数学杂志(英文)
基金 Tianyuan Mathematical Center in Southwest(No.11826102) supported by NSFC grant(Nos.12090012,12031019,12090010) supported by National Key R&D Program of China(No.2021YFA1001600) NSFC grant(No.11971233) the Outstanding Youth Foundation of Jiangsu Province(No.BK20200074) Qing Lan Project of Jiangsu province supported by NSF grant(No.DMS-1753042) supported by National Key R&D Program of China(No.2020YFA0713300) NSFC grant(No.12071232) The Science Fund for Distinguished Young Scholars of Tianjin(No.19JCJQJC61300) Nankai Zhide Foundation.
分类号 O175 [理学]

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