Distribution properties of digital expansions arising from linear recurrences

Mario Lamberger; Jörg M. Thuswaldner

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Displaying similar documents to “Distribution properties of digital expansions arising from linear recurrences”

On reciprocal sums of terms of linear recurrences

Jaroslav Hančl, Péter Kiss (1993)

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The distribution of the sum-of-digits function

Michael Drmota, Johannes Gajdosik (1998)

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By using a generating function approach it is shown that the sum-of-digits function (related to specific finite and infinite linear recurrences) satisfies a central limit theorem. Additionally a local limit theorem is derived.

An upper bound for the G.C.D. of two linear recurring sequences

Clemens Fuchs (2003)

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Metric distribution results for sequences $({q_{n} \vec{α}})$

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Displaying similar documents to “Distribution properties of digital expansions arising from linear recurrences”

On reciprocal sums of terms of linear recurrences

The distribution of the sum-of-digits function

An upper bound for the G.C.D. of two linear recurring sequences

Metric distribution results for sequences ( { q n α → } )

Metric distribution results for sequences $({q_{n} \vec{α}})$