A near-optimal solution to the Gauss-Kuzmin-Lévy problem for \(\theta\)-expansions
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Publication:331098
DOI10.1016/j.jnt.2016.07.003zbMath1419.11102OpenAlexW2515550057MaRDI QIDQ331098
Publication date: 26 October 2016
Published in: Journal of Number Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jnt.2016.07.003
Continued fractions and generalizations (11J70) Symbolic dynamics (37B10) Metric theory of continued fractions (11K50)
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A generalization of the Gauss-Kuzmin-Wirsing constant, On convergence rate in the Gauss-Kuzmin problem for \(\theta\)-expansions
Cites Work
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- A Gauss-Kuzmin theorem for the Rosen fractions
- Convergence rate for a continued fraction expansion related to Fibonacci type sequences
- Invariant measure and a limit theorem for some generalized Gauss maps
- On Gauss problem for the Lüroth expansion
- A Gauss-Kuzmin theorem and related questions for \(\theta \)-expansions
- A Gauss-Kuzmin-type problem for a family of continued fraction expansions
- A Wirsing-type approach to some continued fraction expansion
- Representations for real numbers and their ergodic properties
- On normal numbers for continued fractions
- On the theorem of Gauss-Kusmin-Lévy and a Frobenius-type theorem for function spaces
- An exact convergence rate in a Gauss-Kuzmin-Lévy problem for some continued fraction expansion
- Representations for real numbers
- On convergence rate in the Gauss-Kuzmin problem for grotesque continued fractions
- A two-dimensional Gauss-Kuzmin theorem for singular continued fractions
