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- W4298392912 abstract "We study the pointwise convergence of some weighted averages linked to averages along cubes. We show that if $(X,mathcal{B},mu, T_i)$ are not necessarily commuting measure preserving systems on the same finite measure space and if $f_i,$ $1leq ileq 6$ are bounded functions then the averages $$frac{1}{N^3}sum_{n, m, p=1}^N f_1(T_1^nx) f_2(T_2^mx) f_3(T_3^px) f_4(T_4^{n+m}x) f_5(T_5^{n+p}x) f_6(T_6^{m+p}x)$$ converge almost everywhere." @default.
- W4298392912 created "2022-10-02" @default.
- W4298392912 creator A5013885271 @default.
- W4298392912 date "2005-11-02" @default.
- W4298392912 modified "2023-10-17" @default.
- W4298392912 title "Averages along cubes for not necessarily commuting measure preserving transformations" @default.
- W4298392912 doi "https://doi.org/10.48550/arxiv.math/0511062" @default.
- W4298392912 hasPublicationYear "2005" @default.
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