Hyperbolicity properties of quotient surfaces by freely operating arithmetic lattices
Let be a bounded symmetric domain in and an irreducible arithmetic lattice which operates freely on . We prove that the cusp–compactification of is hyperbolic.
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.
La loi de réciprocité de Shimura pour les fonctions de Jacobi
Line bundles on toroidal groups.
Lokale und globale Invarianten der Hilbertschen Modulgruppe.
Mixed Jacobi-like forms of several variables.
Nearly Holomorphic Functions on Hermitian Symmetric Spaces.
On Automorphic Forms and Hodge Theory.
On Teichmüller modular forms.
On the Analytic Continuation of Eisenstein Series for Siegel's Modular Group of Degree n.
On the classification of Hilbert Modular threefolds.
On the Eisenstein series of Hilbert modular groups.
On the Kodaira Dimension of the Moduli Space of Abelian Varieties.
On the Rigidity of Certain Discrete Groups and Algebraic Varieties.
On the Structure of a Graded Ring of Automorphic Forms on the 2-Dimensional Complex Ball. II.
On the Structure of a Graded Ring of Automorphic Forms on the 2-Dimensional Complex Ball.
One attempt to the modular function I
-adic Teichmüller space and Siegel halfspace
Partial Differential Operators and Discrete Subgroups of a Lie Group.