A strengthening of the Bourgain-Kontorovich method: three new theorems
From MaRDI portal
Publication:3382770
DOI10.1070/SM9437zbMath1481.11073OpenAlexW3154863758WikidataQ113854096 ScholiaQ113854096MaRDI QIDQ3382770
Publication date: 22 September 2021
Published in: Sbornik: Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1070/sm9437
Related Items (5)
Strengthening of the Bourgain-Kontorovich theorem on small values of Hausdorff dimension ⋮ Modular generalization of the Bourgain-Kontorovich theorem ⋮ System of inequalities in continued fractions from finite alphabets ⋮ Inversions of Hölder's inequality ⋮ Linear inhomogeneous congruences in continued fractions on finite alphabets
Cites Work
- Inversion of the Cauchy-Bunyakovskii-Schwarz inequality
- The Hausdorff dimensions of some continued fraction Cantor sets
- Dyadic fractions with small partial quotients
- A polynomial time algorithm for the Hausdorff dimension of continued fraction Cantor sets
- Growth in Chevalley groups relatively to parabolic subgroups and some applications
- Popular products and continued fractions
- On a modular form of Zaremba's conjecture
- A strengthening of a theorem of Bourgain-Kontorovich. II
- Uniform congruence counting for Schottky semigroups in \(\mathrm{SL}_2(\mathbb{Z})\)
- An improvement to Zaremba's conjecture
- A strengthening of a theorem of Bourgain and Kontorovich. V
- A strengthening of a theorem of Bourgain and Kontorovich. IV
- A strengthening of a theorem of Bourgain and Kontorovich. III
- Is Zaremba's conjecture true?
- A strengthening of a theorem of Bourgain and Kontorovich
- ON THE DENSITY OF HAUSDORFF DIMENSIONS OF BOUNDED TYPE CONTINUED FRACTION SETS: THE TEXAN CONJECTURE
- On Zaremba's conjecture
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: A strengthening of the Bourgain-Kontorovich method: three new theorems
