Le théorème des zéros pour les variétés analytiques réelles de dimension
L'étude des formes cubiques rationnelles via la méthode du cercle
Limitation to the asymptotic formula in Waring's problem
Localized solutions in Waring's problem: the lower bound
Majorations de fonctions arithmétiques en moyenne sur des ensembles de faible densité
Mean values of Dirichlet polynomials and applications to linear equations with prime variables
Modular Forms of Half Integral Weight, Some Explicit Arithmetic.
More exact solutions to Waring's problem for finite fields
Norms from certain extensions of
Note zum Wieferichschen Beweis der Darstellbarkeit der ganzen Zahlen durch neun Kuben
O sedmnáctém Hilbertově problému
Obere Abschätzung für die Anzahl der B-Zwillinge auf kurzen Intervallen.
On a problem of sums of mixed powers
On an additive problem of unlike powers in short intervals
We prove that almost all positive even integers can be represented as with for . As a consequence, we show that each sufficiently large odd integer can be written as with for .
On another sieve method and the numbers that are a sum of two hth powers: II.
On binary quartic forms.
On certain additive representations of integers
On Equivalence of Ideals of Real Global Analytic Functions and the 17th Hilbert Problem.
On exponential sums over smooth numbers.
On Hilbert’s solution of Waring’s problem
In 1909, Hilbert proved that for each fixed k, there is a number g with the following property: Every integer N ≥ 0 has a representation in the form N = x 1k + x 2k + … + x gk, where the x i are nonnegative integers. This...