Geometry of twisting cochains
Geometry on grassmannians and applications to splitting bundles and smoothing cycles
Gersten's conjecture and the homology of schemes
Gersten's conjecture for some complexes of vanishing cycles.
G-fonctions et théorème d'irreductibilite de Hilbert
GIT quotients of products of projective planes
Glatte Einbettungen von G-U .
Glatte Morphismen in der affinoiden Geometrie.
Glicci versus Glicog.
Global function fields with many rational places over the quinary field. II
Global minimal models for endomorphisms of projective space
We prove the existence of global minimal models for endomorphisms of projective space defined over the field of fractions of a principal ideal domain.
Global moduli for elliptic surfaces with a section
Global moduli for polarized elliptic surfaces
Global Moduli for Surfaces of General Type.
Global problems on Nash functions.
This is a survey on the history of and the solutions to the basic global problems on Nash functions, which have been only recently solved, namely: separation, extension, global equations, Artin-Mazur description and idempotency, also noetherianness. We discuss all of them in the various possible contexts, from manifolds over the reals to real spectra of arbitrary commutative rings.
Global restrictions on ramification in number fields.
Global smoothing of Calabi-Yau threefolds.
Global structure of holomorphic webs on surfaces
The webs have been studied mainly locally, near regular points (see a short list of references on the topic in the bibliography). Let d be an integer ≥ 1. A d-web on an open set U of ℂ² is a differential equation F(x,y,y’) = 0 with , where the coefficients are holomorphic functions, a₀ being not identically zero. A regular point is a point (x,y) where the d roots in y’ are distinct (near such a point, we have locally d foliations mutually transverse to each other, and caustics appear through...
Global units and ideal class groups.
GLS: New class of generalized Legendre sequences with optimal arithmetic cross-correlation
The Legendre symbol has been used to construct sequences with ideal cross-correlation, but it was never used in the arithmetic cross-correlation. In this paper, a new class of generalized Legendre sequences are described and analyzed with respect to their period, distributional, arithmetic cross-correlation and distinctness properties. This analysis gives a new approach to study the connection between the Legendre symbol and the arithmetic cross-correlation. In the end of this paper, possible application...