A note on dyadic approximation in Cantor's set
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Publication:2680298
DOI10.1016/j.indag.2022.11.002OpenAlexW4308793494MaRDI QIDQ2680298
Simon Baker, Demi Allen, Sam Chow, Han Yu
Publication date: 28 December 2022
Published in: Indagationes Mathematicae. New Series (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2204.09452
Measures of irrationality and of transcendence (11J82) Metric theory (11J83) Diophantine approximation in probabilistic number theory (11K60)
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Cites Work
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- Metric Diophantine approximation on the middle-third Cantor set
- On a problem of K. Mahler: Diophantine approximation and Cantor sets
- Diophantine approximation and Cantor sets
- The ergodic theory of shrinking targets
- Dyadic approximation in the middle-third Cantor set
- Random walks on homogeneous spaces and Diophantine approximation on fractals
- Random walks, spectral gaps, and Khintchine's theorem on fractals
- Almost no points on a Cantor set are very well approximable
- Some suggestions for further research
- On intrinsic and extrinsic rational approximation to Cantor sets
- Disjointness in ergodic theory, minimal sets, and a problem in diophantine approximation
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