Stickelberger ideal and signature of circular units.
Stickelberger ideal of a compositum of a real bicyclic field and a quadratic imaginary field
Stickelberger Ideals.
Stickelberger subideals related to Kummer type congruences
Stickelbergerideale und Kreiseinheiten zu Klassenkörpern abelscher Zahlkörper.
Stickelberger’s congruences for absolute norms of relative discriminants
We give an improvement of a result of J. Martinet on Stickelbergers congruences for the absolute norms of relative discriminants of number fields, by using classical arguments of class field theory.
Still another proof of Parseval's equation for almost-even arithmetical functions.
Stirling distributions and Stirling numbers of the second kind. Computational problems in statistics
Stirling pairs
Strahlknoten und Geschlechterkörper mod m.
Strong approximation for the total space of certain quadric fibrations
Strong arithmetic properties of the integral solutions of X³ + DY³ + D²Z³ - 3DXYZ = 1, where D = M³ ± 1, M ∈ ℤ*
Strong convergence of additive Multidimensional Continued Fraction algorithms
Strong Riesz sets and polynomials
Strong spectral gaps for compact quotients of products of )
The existence of a strong spectral gap for quotients of noncompact connected semisimple Lie groups is crucial in many applications. For congruence lattices there are uniform and very good bounds for the spectral gap coming from the known bounds towards the Ramanujan–Selberg conjectures. If has no compact factors then for general lattices a spectral gap can still be established, but there is no uniformity and no effective bounds are known. This note is concerned with the spectral gap for an irreducible...
Strong versions of Kummer-type congruences for Genocchi numbers and polynomials and tangent coefficients
We use the properties of -adic integrals and measures to obtain general congruences for Genocchi numbers and polynomials and tangent coefficients. These congruences are analogues of the usual Kummer congruences for Bernoulli numbers, generalize known congruences for Genocchi numbers, and provide new congruences systems for Genocchi polynomials and tangent coefficients.
Strongly automatic semigroups
Dans cet article, nous introduisons la notion de semi-groupe fortement automatique, qui entraîne la notion d’automaticité des semi-groupes usuelle. On s’intéresse particulièrement aux semi-groupes de développements en base , pour lesquels on obtient un critère de forte automaticité.
Strongly modular lattices with long shadow
This article classifies the strongly modular lattices with longest and second longest possible shadow.
Strongly summable ultrafilters on N and small maximal subgroups of ßN.
Structure de Frobénius des équations différentielles -adiques