Pointwise convergence of ergodic averages along cubes
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Publication:977299
DOI10.1007/s11854-010-0006-3zbMath1193.37005OpenAlexW1964679191MaRDI QIDQ977299
Publication date: 21 June 2010
Published in: Journal d'Analyse Mathématique (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11854-010-0006-3
Related Items (17)
Some open problems on multiple ergodic averages ⋮ Pointwise characteristic factors for the multiterm return times theorem ⋮ Pointwise convergence for cubic and polynomial multiple ergodic averages of non-commuting transformations ⋮ Pointwise convergence of some multiple ergodic averages ⋮ Strictly ergodic models under face and parallelepiped group actions ⋮ Pointwise convergence of certain continuous-time double ergodic averages ⋮ Multilinear Wiener-Wintner type ergodic averages and its application ⋮ Large deviation principle of multiplicative Ising models on Markov-Cayley trees ⋮ Pointwise multiple averages for sublinear functions ⋮ Almost sure convergence of the multiple ergodic average for certain weakly mixing systems ⋮ Maximal multilinear operators ⋮ Note on the continuity of the projection in the Host-Kra factors ⋮ A pointwise cubic average for two commuting transformations ⋮ Pointwise convergence of multiple ergodic averages and strictly ergodic models ⋮ Pointwise characteristic factors for Wiener–Wintner double recurrence theorem ⋮ A multidimensional Szemerédi theorem for Hardy sequences of different growth ⋮ On a biparameter maximal multilinear operator
Cites Work
- Joint ergodicity and mixing
- Nonconventional ergodic averages and nilmanifolds
- Lower bounds for ergodic averages
- Universal characteristic factors and Furstenberg averages
- Maximal multilinear operators
- Polynomially Moving Ergodic Averages
- Pointwise convergence of ergodic averages for polynomial sequences of translations on a nilmanifold
- Double recurrence and almost sure convergence.
- Convergence of multiple ergodic averages for some commuting transformations
- A new proof of Szemerédi's theorem
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