Intersection numbers of cycles on locally symmetric spaces and Fourier coefficients of holomorphic modular forms in several complex variables
Intersections of higher weight cycles and modular forms
Intertwining operators and residues. II. Invariant distributions
Introduction aux formes modulaires. Formes modulaires -adiques
Introduction to Kloostermania
Introductory remarks on complex multiplication.
Invariant Distributions on the n-Fold Metapletic Covers of GL(r, F), F p-Adic.
Invariant et série spéciale p-adique
Invariant triple products.
Invarianten endlicher Gruppen und biholomorphe Abbildungen.
Invariants des groupes modulaires de Hilbert sur un corps quadratique
Irreducibility of automorphic Galois representations of , at most
Let be a regular, algebraic, essentially self-dual cuspidal automorphic representation of , where is a totally real field and is at most . We show that for all primes , the -adic Galois representations associated to are irreducible, and for all but finitely many primes , the mod Galois representations associated to are also irreducible. We also show that the Lie algebras of the Zariski closures of the -adic representations are independent of .
Irregularity and -adic Swan conductor. (Irrégularité et conducteur de Swan -adiques.)
Isospectral hyperbolic surfaces have matching geodesics.
Iterated Ring Class Fields and the 168-Tesselation.
Iwasawa modules attached to congruences of cusp forms
Iwasawa theory for symmetric powers of CM modular forms at non-ordinary primes
Let be a cuspidal newform with complex multiplication (CM) and let be an odd prime at which is non-ordinary. We construct admissible -adic -functions for the symmetric powers of , thus verifying conjectures of Dabrowski and Panchishkin in this special case. We combine this with recent work of Benois to prove the trivial zero conjecture in this setting. We also construct “mixed” plus and minus -adic -functions and prove an analogue of Pollack’s decomposition of the admissible -adic -functions....
has connected fibers.
Jacobi forms and a certain space of modular forms.
Jacobi forms and certain special values of Dirichlet series associated to modular form.