The Rate of Growth of the Denominators in the Oppenheim Series

DOI10.2307/2042026zbMath0342.10035OpenAlexW4249631347MaRDI QIDQ4109734

Janos Galambos

Publication date: 1976

Full work available at URL: https://doi.org/10.2307/2042026

Mathematics Subject Classification ID

Normal numbers, radix expansions, Pisot numbers, Salem numbers, good lattice points, etc. (11K16)

Related Items (4)

Hausdorff dimension of certain sets arising in Engel expansions ⋮ Level sets of partial maximal digits for Lüroth expansion ⋮ A NOTE ON THE RELATIVE GROWTH RATE OF THE MAXIMAL DIGITS IN LÜROTH EXPANSIONS ⋮ Unnamed Item

Cites Work

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• Gedämpfte zahlentheoretische Transformationen
• A conjecture of Erdös on continued fractions
• FUTHER ERGODIC RESULTS ON THE OPPENHEIM SERIES
• THE ERGODIC PROPERTIES OF THE DENOMINATORS IN THE OPPENHEIM EXPANSION OF REAL NUMBERS INTO INFINITE SERIES OF RATIONALS
• On the Rate of Growth of the Partial Maxima of a Sequence of Independent Identically Distributed Random Variables.
• Metrische Sätze über Oppenheimentwicklungen.
• An iterated logarithm type theorem for the largest coefficient in continued fractions
• The representation of real numbers by infinite series of rationals

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