An exotic smooth structure on .
An extension of the Apéry number supercongruence
An improved bound for the degree of smooth surfaces in not of general type
An obstruction for smoothing of Gorenstein surface singularities.
Anticanonical Models of Rational Surfaces.
Appendice à «Singularités rationnelles de surfaces»
Appendix : “Picard groups of Zariski surfaces”
Appendix to : “smoothings of cusp singularities via triangle singularities”
Application d'un théorème sur les surfaces de second ordre à la solution de la question 926
Applications of iterated curve blow-up to set theoretic complete intersections in ...3.
Applications of the Ein-Lazarsfeld cirterion for spannedness of adjoint bundles.
Applications of the Kähler-Einstein-Calabi-Yau Metric to Moduli of K3 Surfaces.
Applications rationnelles séparables dominantes sur une variété de type général
Approximation faible aux places de bonne réduction sur les surfaces cubiques sur les corps de fonctions
On démontre que les surfaces cubiques lisses sur les corps de fonctions d’une courbe sur un corps algébriquement clos de caractéristique vérifient l’approximation faible aux places de bonne réduction. La méthode utilisée imite celle employée par Swinnerton-Dyer [10] dans le cas des corps de nombres.
Arcs analytiques et résolution minimale des singularités des surfaces quasi homogènes
Are rational curves determined by tangent vectors?
Let be a projective variety which is covered by rational curves, for instance a Fano manifold over the complex numbers. In this paper, we give sufficient conditions which guarantee that every tangent vector at a general point of is contained in at most one rational curve of minimal degree. As an immediate application, we obtain irreducibility criteria for the space of minimal rational curves.
Arithmetic cycles on Picard modular surfaces and modular forms of Nebentypus.
Arithmetic Monodromy Groups.
Arithmetic of Pell surfaces
Arithmetic on singular cubic surfaces