Correspondence of Modular Forms to Cycles Associated to Sp (p, q).
Corrigendum zu: ?Invarianten endlicher Gruppen und biholomorphe Abbildungen". Inventiones math. 6, 315 - 326 (1969).
Coupling of universal monodromy representations of Galois-Teichmüller modular groups.
Courbes de Weil semi-stables de discriminant une puissance m-ième.
Courbes elliptiques et formes modulaires de poids 3/2
Courbes elliptiques et symboles modulaires
Criteria for complex multiplication and transcendence properties of automorphic functions.
Critical and ramification points of the modular parametrization of an elliptic curve
Let be an elliptic curve defined over with conductor and denote by the modular parametrization:In this paper, we are concerned with the critical and ramification points of . In particular, we explain how we can obtain a more or less experimental study of these points.
Cubic forms, powers of primes and the Kraus method
We consider the Diophantine equation , where B, D are integers (B ≠ ±2, D ≠ 0) and p is a prime >5. We give Kraus type criteria of nonsolvability for this equation (explicitly, for many B and D) in terms of Galois representations and modular forms. We apply these criteria to numerous equations (with B = 0, 1, 3, 4, 5, 6, specific D’s, and p ∈ (10,10⁶)). In the last section we discuss reductions of the above Diophantine equations to those of signature (p,p,2).
Cubic metaplectic forms on GL(3).
Cusp forms and Hecke groups.
Cusp forms and special values of certain Dirichlet series.
Cusp Forms of Degree 2 and Weight 3.
Cuspidal functions and Diophantine approximation.
Cuspidal groups, ordinary Eisenstein series, and Kubota-Leopoldt p-adic L-functions
Cuspidal newforms and character twists.
Cycle integrals of Maass forms of weight 0 and Fourier coefficients of Maass forms of weight 1/2
Cycles on Siegel threefolds and derivatives of Eisenstein series
Cyclotomie et valeurs de la fonction
Cyclotomy and an extension of the Taniyama group