Cubic approximation to Sturmian continued fractions
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Publication:1677495
DOI10.1016/j.jnt.2017.08.022zbMath1420.11103arXiv1603.08808OpenAlexW2962925843MaRDI QIDQ1677495
Publication date: 21 November 2017
Published in: Journal of Number Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1603.08808
Lattices and convex bodies (number-theoretic aspects) (11H06) Continued fractions and generalizations (11J70) Simultaneous homogeneous approximation, linear forms (11J13) Automata sequences (11B85)
Related Items (4)
On uniform approximation to successive powers of a real number ⋮ An improved bound in Wirsing’s problem ⋮ Going-up theorems for simultaneous Diophantine approximation ⋮ Exponents of Diophantine approximation in dimension 2 for numbers of Sturmian type
Cites Work
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- Approximation to an extremal number, its square and its cube
- On simultaneous rational approximation to a real number and its integral powers
- Limit values of the recurrence quotient of Sturmian sequences
- Rational approximation to surfaces defined by polynomials in one variable
- Spectra for approximating a real number and its square.
- Exponents of Diophantine approximation and Sturmian continued fractions.
- Diophantine approximation and parametric geometry of numbers
- Simultaneous approximation to three numbers
- Palindromic prefixes and Diophantine approximation
- On uniform approximation to successive powers of a real number
- Generalizations of a result of Jarník on simultaneous approximation
- On uniform approximation to real numbers
- Root separation for irreducible integer polynomials
- Approximation mit algebraischen Zahlen beschränkten Grades.
- On Two Exponents of Approximation Related to a Real Number and Its Square
- ON THE SPECTRUM OF DIOPHANTINE APPROXIMATION CONSTANTS
- On the Continued Fraction Expansion of a Class of Numbers
- Mesures de transcendance et aspects quantitatifs de la méthode de Thue-Siegel-Roth-Schmidt
- Parametric geometry of numbers and applications
- Application of Hausdorff dimension in the theory of Diophantine approximations
- Approximation to real numbers by cubic algebraic integers I
- SOME NOTES ON THE REGULAR GRAPH DEFINED BY SCHMIDT AND SUMMERER AND UNIFORM APPROXIMATION
- Approximation to real numbers by algebraic integers
- On Mahler's U -Numbers
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