Automorphism groups of orientable elliptic-hyperelliptic Klein surfaces.
Automorphism groups of rational elliptic surfaces with section and constant J-map
In this paper, the automorphism groups of relatively minimal rational elliptic surfaces with section which have constant J-maps are classified. The ground field is ℂ. The automorphism group of such a surface β: B → ℙ1, denoted by Au t(B), consists of all biholomorphic maps on the complex manifold B. The group Au t(B) is isomorphic to the semi-direct product MW(B) ⋊ Aut σ (B) of the Mordell-Weil groupMW(B) (the group of sections of B), and the subgroup Aut σ (B) of the automorphisms preserving a...
Automorphism groups of Ree type Deligne-Lusztig curves and function fields.
Automorphism groups of Shimura varieties.
Automorphism groups of the modular curves
Automorphismen des Siegelschen Quotienten zweiten Grades*
Automorphismen und Modularraum Galoisscher dreiblättriger Überlagerungen.
Automorphismes de courbes modulaires
Automorphismes et deformations des varietes de Borel
Automorphisms and local rigidity of regular varieties
Automorphisms of categories of free algebras of varieties.
Automorphisms of cusps and Inoue-Hirzebruch surfaces
Automorphisms of Enriques Surfaces.
Automorphisms of Enriques surfaces which act trivially on the cohomology groups.
Automorphisms of generic cyclic covers.
Automorphisms of order three on numerical Godeaux surfaces
We prove that a numerical Godeaux surface cannot have an automorphism of order three.
Automorphisms of Prime Order of Curves.
Automorphisms of rational double points and moduli spaces of surfaces of general type
Automorphisms of Riemann surfaces with two fixed points
We give an upper bound for the order of an automorphism of a Riemann surface with two fixed points. The main results are presented in Theorems 1.4 and 2.4.
Autour de la conjecture de Zilber-Pink
Nous dressons un rapide panorama de résultats allant dans le sens de la conjecture suivante : l’intersection d’une sous-variété d’une variété semi-abélienne et de l’union de tous les sous-groupes algébriques de de codimension au moins n’est pas Zariski-dense dans dès que n’est pas contenue dans un sous-groupe algébrique strict de .