A characterization of hyperelliptic Jacobians.
A refined cojecture of Mazur-Tate type for Heegner points.
Andreotti-Mayer loci and the Schottky problem.
Arakelov invariants of Riemann surfaces.
Artin formalism and heat kernels.
Beitrag zur Bestimmung von ... (0, 0, ...0) durch die Klassenmoduln algebraischer Functionen.
Beiträge zur Theorie der hyperelliptischen Sigmafunctionen
Bemerkungen über Theta- Functionen
Bemerkungen über Theta- Functionen
Beweis eines Satzes von Riemann über ...-Charakteristiken.
Burnside's uniformization
Commutative rings of differential operators connected with two-dimensional Abelian varieties.
Components with the expected codimension in the moduli scheme of stable spin curves
Here we study the Brill-Noether theory of “extremal” Cornalba’s theta-characteristics on stable curves C of genus g, where “extremal” means that they are line bundles on a quasi-stable model of C with #(Sing(C)) exceptional components
Das Additionstheorem der ...-Function mit p Argumenten.
Deformations of theta divisors and the rank 4 quadrics problem
Étude des intégrales abéliennes de troisième espèce
Factorisation of generalised theta functions. I.
Fibré déterminant et courbes relatives
Fibrés de rang deux sur une courbe, fibré déterminant et fonctions thêta. II
Finite subschemes of abelian varieties and the Schottky problem
The Castelnuovo-Schottky theorem of Pareschi-Popa characterizes Jacobians, among indecomposable principally polarized abelian varieties of dimension , by the existence of points in special position with respect to , but general with respect to , and furthermore states that such collections of points must be contained in an Abel-Jacobi curve. Building on the ideas in the original paper, we give here a self contained, scheme theoretic proof of the theorem, extending it to finite, possibly...