Die Tate-Vermutungen für Hilbert-Blumenthal-Flächen.
Die Ungleichung von Castelnuovo.
Die Wertehalbgruppe einer ebenen irreduziblen algebroiden Kurve.
Die Zerlegungscharaktere abelscher total reeller Erweiterungen reeller Funktionenkörper einer Variablen.
Diffeomorphism types of elliptic surfaces with pg=1.
Diffeomorphisms of a K3 Surface.
Diffeomorphisms, symplectic forms and Kodaira fibrations.
Differentiable structures of elliptic surfaces with cyclic fundamental group
Differential approach for the study of duals of algebraic-geometric codes on surfaces
The purpose of the present article is the study of duals of functional codes on algebraic surfaces. We give a direct geometrical description of them, using differentials. Even if this description is less trivial, it can be regarded as a natural extension to surfaces of the result asserting that the dual of a functional code on a curve is the differential code . We study the parameters of such codes and state a lower bound for their minimum distance. Using this bound, one can study some examples...
Differential characters and characteristic polynomial of Frobenius.
Differential characters of abelian varieties over p-adic fields.
Differential Equations associated to Families of Algebraic Cycles
We develop a theory of differential equations associated to families of algebraic cycles in higher Chow groups (i.e., motivic cohomology groups). This formalism is related to inhomogenous Picard–Fuchs type differential equations. For a families of K3 surfaces the corresponding non–linear ODE turns out to be similar to Chazy’s equation.
Differential equations which come from geometry
Differential Geometry of Complex Projective Space Curves.
Differential Geometry of Real Submanifolds in a Kähler Manifold.
Differential graded Lie algebras controlling infinitesimal deformations of coherent sheaves
Differential invariants of conformal and projective surfaces.
Differential operators and rank bundles over elliptic curves
Differential operators on homogeneous spaces. III. Characteristic varieties of Harish Chandra modules and of primitive ideals.
Differential simplicity and a criterion fornnormality