A ternary Diophantine inequality over primes
Let 1 < c < 10/9. For large real numbers R > 0, and a small constant η > 0, the inequality holds for many prime triples. This improves work of Kumchev [Acta Arith. 89 (1999)].
A theorem in additive number theory
A third derivative test for mean values of exponential sums with application to lattice point problems
A trigonometrical identity.
A uniform version of Jarník's theorem
Addendum and corrigendum to the paper "On sums of powers and a related problem", Acta Arith. 36 (1980), pp. 125-141
Addidtive representations of integers.
Addition theorems in F q [x].
Additive inhomogeneous Diophantine inequalities
Additive problems involving primes of special type
Additive problems involving squares, cubes and almost primes
Additive problems with prime numbers of special type
Additive properties of dense subsets of sifted sequences
We examine additive properties of dense subsets of sifted sequences, and in particular prove under very general assumptions that such a sequence is an additive asymptotic basis whose order is very well controlled.
Additive representation in thin sequences, I : Waring's problem for cubes
Additive representation in thin sequences, III: asymptotic formulae
Affine Lie algebras and modular forms
Alle großen ganzen Zahlen lassen sich als Summe von höchstens 71 Primzahlen darstellen
Amélioration de la constante de Šnirelman dans le problème de Goldbach
Amélioration de la majoration de dans le problème de Waring :
Amélioration de la majoration de g(4) dans le problème de Waring: g(4)≤30