Algebraische Eigenschaften der lokalen Ringe in den Spitzen der Hilbertschen Modulgruppen.
Arithmetic vector bundles and automorphic forms on Shimura vartieties. I.
Arithmetic vector bundles and automorphic forms on Shimura varieties, II
Automorphe Abbildungen zu pseudokonkaven Gruppen.
Automorphic Forms of Singular Weight are Singular Forms.
Automorphic vector bundles on connected Shimura varieties.
Berechnung des Ranges der Schar der Spitzenformen zur Modulgruppe zweiten Grades und Stufe q ... 2.
Berechnung eines Integrals, das bei der Bestimmung des Ranges der Schar der Siegelschen Modulformen auftritt
Berichtigung zu der Arbeit "Die Invarianz gewisser von Thetareihen erzeugter Vektorräume unter Heckoperatoren". Math. Z. 156, 141 - 155 (1977).
Brieskorn Complete Intersections and Automorphic Forms.
Die Invarianz gewisser von Thetareihen erzeugter Vektorräume unter Heckeoperatoren.
Ein Verschwindungssatz für automorphe Formen zur Siegelschen Modulgruppe.
Formes automorphes et produits eulériens
Formes automorphes et séries de Dirichlet
Geometric structures on the complement of a projective arrangement
Consider a complex projective space with its Fubini-Study metric. We study certain one parameter deformations of this metric on the complement of an arrangement (= finite union of hyperplanes) whose Levi-Civita connection is of Dunkl type. Interesting examples are obtained from the arrangements defined by finite complex reflection groups. We determine a parameter interval for which the metric is locally of Fubini-Study type, flat, or complex-hyperbolic. We find a finite subset of this interval for...
Holomorphe Differentialformen zu Kongruenzgruppen der Siegeischen Modulgruppe zweiten Grades.
Holomorphe Differentialformen zu Kongruenzgruppen der Siegelschen Modulgruppe.
Jacobi forms on symmetric domains and torus bundles over Abelian schemes.
Jacobi-Eisenstein series of degree two over Cayley numbers.
We shall develop the general theory of Jacobi forms of degree two over Cayley numbers and then construct a family of Jacobi- Eisenstein series which forms the orthogonal complement of the vector space of Jacobi cusp forms of degree two over Cayley numbers. The construction is based on a group representation arising from the transformation formula of a set of theta series.
Lokale und globale Invarianten der Hilbertschen Modulgruppe.