Metric distribution results for sequences $(\lbrace q_n\vec{\alpha }\rbrace )$

Hansjörg Albrecher

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Displaying similar documents to “Metric distribution results for sequences $({q_{n} \vec{α}})$ ”

Points sets with low $L_{p}$ discrepancy

Peter Kritzer, Friedrich Pillichshammer (2007)

Mathematica Slovaca

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Asymptotic properties of solutions of the differential equation ${A_{n - 1}^{- 1} (t) \dots {[A_{1}^{- 1} (t) y^{'}]}^{'} \dots}^{'} = A_{n} (t) y + F (t)$

Ivo Res (1979)

Archivum Mathematicum

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The distribution of the sum-of-digits function

Michael Drmota, Johannes Gajdosik (1998)

Journal de théorie des nombres de Bordeaux

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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.

Some results on certain sets of series

P. L. Ganguli, Benoy Kumar Lahiri (1968)

Czechoslovak Mathematical Journal

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Displaying similar documents to “Metric distribution results for sequences ( { q n α → } ) ”

Points sets with low L p discrepancy

Asymptotic properties of solutions of the differential equation { A n - 1 - 1 ( t ) ⋯ [ A 1 - 1 ( t ) y ' ] ' ⋯ } ' = A n ( t ) y + F ( t )

The distribution of the sum-of-digits function

Some results on certain sets of series

Displaying similar documents to “Metric distribution results for sequences $({q_{n} \vec{α}})$ ”

Points sets with low $L_{p}$ discrepancy

Asymptotic properties of solutions of the differential equation ${A_{n - 1}^{- 1} (t) \dots {[A_{1}^{- 1} (t) y^{'}]}^{'} \dots}^{'} = A_{n} (t) y + F (t)$