Uniform rigidity sequences for weak mixing diffeomorphisms on \(\mathbb{D}^2\), \(\mathbb{A}\) and \(\mathbb{T}^2\)
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Publication:2345473
DOI10.1016/j.jmaa.2015.04.006zbMath1314.30124arXiv1411.2638OpenAlexW1983565797MaRDI QIDQ2345473
Publication date: 22 May 2015
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1411.2638
Related Items (5)
On possible estimates of the rate of pointwise convergence in the Birkhoff ergodic theorem ⋮ Slow entropy for some Anosov-Katok diffeomorphisms ⋮ Real-analytic weak mixing diffeomorphisms preserving a measurable Riemannian metric ⋮ Anatole Katok ⋮ Uniform rigidity sequences for weakly mixing diffeomorphisms on \(\mathbb{D}^m\), \(\mathbb{T}^m\) and \(\mathbb{S}^1 \times [0, 1^{m - 1}\)]
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- Rigidity and non-recurrence along sequences
- Rigidity in topological dynamics
- Analytic nonlinearizable uniquely ergodic diffeomorphisms on \mathbb T^{\mathbf{2}}
- Weak mixing for reparameterized linear flows on the torus
- Constructions in elliptic dynamics
- Non-standard smooth realizations of Liouville rotations
- Weak mixing disc and annulus diffeomorphisms with arbitrary Liouville rotation number on the boundary
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