Theta functions on -bundles over with the zero Euler class.
Theta functions on the bounded symmetric domain of type ... and the period map of a 4-parameter family of K3 surfaces.
Theta functions on the Kodaira-Thurston manifold.
Theta loci and deformation theory
We investigate deformation-theoretical properties of curves carrying a half-canonical linear series of fixed dimension. In particular, we improve the previously known bound on the dimension of the corresponding loci in the moduli space and we obtain a natural description of the tangent space to higher theta loci.
Theta-caracteristiques des courbes tracees sur une surface lisse.
Thetanullwerte: from periods to good equations.
We will show the utility of the classical Jacobi Thetanullwerte for the description of certain period lattices of elliptic curves, providing equations with good arithmetical properties. These equations will be the starting point for the construction of families of elliptic curves with everywhere good reduction.[Proceedings of the Primeras Jornadas de Teoría de Números (Vilanova i la Geltrú (Barcelona), 30 June - 2 July 2005)].
Thetareihen und modulare Spitzenformen zu den Hilbertschen Modulgruppen reell-quadratischer Körper.
Thetareihen und modulare Spitzenformen zu den Hilbertschen Modulgruppen reell-quadratischer Körper. II.
Torelli theorem for stable curves
We study the Torelli morphism from the moduli space of stable curves to the moduli space of principally polarized stable semi-abelic pairs. We give two characterizations of its fibers, describe its injectivity locus, and give a sharp upper bound on the cardinality of finite fibers. We also bound the dimension of infinite fibers.
Toroidal Degeneration of Abelian Varieties. II.
Torseurs pour les motifs et pour les representations p-adiques potentiellement de type CM.
Torsion of Abelian varieties over GL (2)-extensions of number fields.
Torsion points on abelian varieties of CM-type
Torsion points on families of simple abelian surfaces and Pell's equation over polynomial rings (with an appendix by E. V. Flynn)
In recent papers we proved a special case of a variant of Pink’s Conjecture for a variety inside a semiabelian scheme: namely for any curve inside anything isogenous to a product of two elliptic schemes. Here we go beyond the elliptic situation by settling the crucial case of any simple abelian surface scheme defined over the field of algebraic numbers, thus confirming an earlier conjecture of Shou-Wu Zhang. This is of particular relevance in the topic, also in view of very recent counterexamples...
Torsion points on fermat curves
Torsion points on Jacobians of quotients of Fermat curves and p-adic soliton theory.
Transcendance de périodes d'intégrales elliptiques.
Transcendance de périodes d'intégrales elliptiques
Transformée de Fourier et stabilité sur les surfaces abéliennes
Translation manifolds and the converse of Abel's theorem