Les représentations supercuspidales des groupes métaplectiques sur et leurs caractères
Les systèmes modulaires appliqués à la théorie des partitions
L-functions and Fourier-Jacobi coefficients for the unitary group U (3).
L-functions and periods of polarized regular motives.
L-Functions attached to Jacobi forms of degree n. II. Functional equation.
L-functions attached to Jacobi forms of degree n. Part I. The basic identity.
L-Functions for GL (n).
L-functions for Jacobi forms à la Hecke.
Li coefficients for automorphic -functions
Xian-Jin Li gave a criterion for the Riemann hypothesis in terms of the positivity of a set of coefficients
Lie algebras of formal power series.
Lifting Galois representations and a conjecture of Fontaine and Mazur.
Limit multiplicities of cusp forms.
Linear periods.
Linear relations among theta series of genera of ternary forms
Lineare Regulation für die Fourierkoeffizienten einiger Modulformen zweiten Grades.
Lineare Relationen zwischen Darstellungszahlen quadratischer Formen
Local Borcherds products
The local Picard group at a generic point of the one-dimensional Baily-Borel boundary of a Hermitean symmetric quotient of type is computed. The main ingredient is a local version of Borcherds’ automorphic products. The local obstructions for a Heegner divisor to be principal are given by certain theta series with harmonic coefficients. Sometimes they generate Borcherds’ space of global obstructions. In these particular cases we obtain a simple proof of a result due to the first author: Suppose...
Local coefficients and normalization of intertwining operators for
Local Indecomposability of Hilbert Modular Galois Representations
We prove the indecomposability of the Galois representation restricted to the -decomposition group attached to a non CM nearly -ordinary weight two Hilbert modular form over a totally real field under the assumption that either the degree of over is odd or the automorphic representation attached to the Hilbert modular form is square integrable at some finite place of .
Local Shimura Correspondence.