Einige Bemerkungen zum Goldbach'schen Problem.
Einige Verteilungsfragen mit K-leeren Zahlen, r-Zahlen und Primzahlen.
Einklassige Geschlechter von Einheitsformen in totalreellen algebraischen Zahlkörpern.
Elementarmathematik und Didaktik. Zur Existenz von pythagoreischen Quadern mit vorgegebener Raumdiagonale.
Elementary Proofs in the Theory of Partitions.
Entire functions on nuclear sequence spaces.
Enumeration of concave integer partitions.
Enumeration of partitions by long rises, levels, and descents.
Enumeration of symmetric arrays with different row sums
Enumeration of the partitions of an integer into parts of a specified number of different sizes and especially two sizes.
Enumeration of unigraphical partitions.
Equirépartition des solutions du problème de Waring
Erratum to the paper "Mean square limit for lattice points in a sphere" (Acta Arith. 68 (1994), 383-393)
Essentially different factorizations of a natural number
Euler’s Partition Theorem
In this article we prove the Euler’s Partition Theorem which states that the number of integer partitions with odd parts equals the number of partitions with distinct parts. The formalization follows H.S. Wilf’s lecture notes [28] (see also [1]). Euler’s Partition Theorem is listed as item #45 from the “Formalizing 100 Theorems” list maintained by Freek Wiedijk at http://www.cs.ru.nl/F.Wiedijk/100/ [27].
Évaluation d'une somme arithmétique associée à une forme modulaire non analytique
Even partition functions.
Exact solutions to Waring's problem for finite fields
Exceptional congruences for powers of the partition function
Exceptional sets in Waring's problem: two squares and s biquadrates
Let denote the number of representations of the positive number n as the sum of two squares and s biquadrates. When or 4, it is established that the anticipated asymptotic formula for holds for all with at most exceptions.