MSC: | 39A13 | Difference equations, scaling ($q$-differences) [See also 33Dxx] |

11A63 | Radix representation; digital problems {For metric results, see 11K16} | |

11B68 | Bernoulli and Euler numbers and polynomials | |

26A30 | Singular functions, Cantor functions, functions with other special properties |

**Abstract:**
This paper uncovers a connection between two-scale difference equations and
the representation of sums of sequences which satisfy a certain multiplicative recurrence formula. For certain digital power sums related with such a sequence we derive a formula which in case of usual power sums yields the known representation of power sums by means of Bernoulli polynomials.

karin.martin@uni-rostock.de

Seite generiert am 16.05.2014, 13:42 Uhr