Multifractal analysis of convergence exponents for products of consecutive partial quotients in continued fractions
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Publication:6499130
DOI10.1007/S10473-024-0422-6MaRDI QIDQ6499130
Kunkun Song, Xin Yang, Ji-Hua Ma, Lulu Fang
Publication date: 8 May 2024
Published in: Acta Mathematica Scientia. Series B. (English Edition) (Search for Journal in Brave)
Cites Work
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- Fractal analysis for sets of non-differentiability of Minkowski's question mark function
- Multifractal analysis of the Brjuno function
- Multifractal analysis of Lyapunov exponent for continued fraction and Manneville-Pomeau transformations and applications to diophantine approximation
- Multifractal analysis of the convergence exponent in continued fractions
- Metric properties of the product of consecutive partial quotients in continued fractions
- ABOUT THE MULTIFRACTAL NATURE OF CANTOR’S BIJECTION: BOUNDS FOR THE HÖLDER EXPONENT AT ALMOST EVERY IRRATIONAL POINT
- HAUSDORFF MEASURE OF SETS OF DIRICHLET NON‐IMPROVABLE NUMBERS
- On Khintchine exponents and Lyapunov exponents of continued fractions
- A zero-one law for improvements to Dirichlet’s Theorem
- Limit theorems for sums of products of consecutive partial quotients of continued fractions
- Hausdorff dimension of an exceptional set in the theory of continued fractions
- SET OF EXTREMELY DIRICHLET NON-IMPROVABLE POINTS
- The sets of Dirichlet non-improvable numbers versus well-approximable numbers
- Uniformly non–improvable Dirichlet set via continued fractions
- Entropy quotients and correct digits in number-theoretic expansions
- Sets of Dirichlet non-improvable numbers with certain order in the theory of continued fractions *
- The generalised Hausdorff measure of sets of Dirichlet non-improvable numbers
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