AbstractIn this paper we study the construction and non-vanishing of cuspidal modular forms of weight m⩾3 for arbitrary Fuchsian groups of the first kind. We give a spanning set for the space of cuspidal modular forms Sm(Γ) of weight m⩾3 in a uniform way which does not depend on the fact that Γ has cusps or not
Given a finite index subgroup of SL2(ℤ) with modular curve defined over ℚ, under the assumption that...
We prove modularity of certain residually reducible ordinary 2- dimensional p-adic Galois represent...
Let k and n be positive even integers. For a cuspidal Hecke eigenformh in the Kohnen plus space of w...
AbstractIn this paper we study the construction and non-vanishing of cuspidal modular forms of weigh...
In this paper we study the construction and non–vanishing of cuspidal modular forms of weight m ≥ 3 ...
Abstract. Let Γ ⊂ SL2(R) be a Fuschian group of the first kind. In this paper we study the non–vanis...
AbstractA formula for the dimension of the space of cuspidal modular forms on Γ0(N) of weight k (k⩾2...
ABSTRACT. For any Fuchsian group of the first kind and any even weight greater than 2, we prove that...
Let Γ be the Fuchsian group of the first kind. For an even integer m ≥ 4, we describe the space Hm/2...
In number theory, as well as many areas in mathematics, modular forms (or in general, automorphic f...
We give new examples of noncongruence subgroups Γ ⊂ SL2(ℤ) whose space of weight-3 cusp forms S3(Γ) ...
AbstractIn this paper, we exhibit a noncongruence subgroup Γ whose space of weight 3 cusp forms S3(Γ...
6 tables, 62 pages. See http://gaetan.chenevier.perso.math.cnrs.fr/levelone/ or http://otaibi.perso....
The existence and construction of vector-valued modular forms (vvmf) for any arbitrary Fuchsian grou...
AbstractFor an infinite family of modular forms constructed from Klein forms we provide certain expl...
Given a finite index subgroup of SL2(ℤ) with modular curve defined over ℚ, under the assumption that...
We prove modularity of certain residually reducible ordinary 2- dimensional p-adic Galois represent...
Let k and n be positive even integers. For a cuspidal Hecke eigenformh in the Kohnen plus space of w...
AbstractIn this paper we study the construction and non-vanishing of cuspidal modular forms of weigh...
In this paper we study the construction and non–vanishing of cuspidal modular forms of weight m ≥ 3 ...
Abstract. Let Γ ⊂ SL2(R) be a Fuschian group of the first kind. In this paper we study the non–vanis...
AbstractA formula for the dimension of the space of cuspidal modular forms on Γ0(N) of weight k (k⩾2...
ABSTRACT. For any Fuchsian group of the first kind and any even weight greater than 2, we prove that...
Let Γ be the Fuchsian group of the first kind. For an even integer m ≥ 4, we describe the space Hm/2...
In number theory, as well as many areas in mathematics, modular forms (or in general, automorphic f...
We give new examples of noncongruence subgroups Γ ⊂ SL2(ℤ) whose space of weight-3 cusp forms S3(Γ) ...
AbstractIn this paper, we exhibit a noncongruence subgroup Γ whose space of weight 3 cusp forms S3(Γ...
6 tables, 62 pages. See http://gaetan.chenevier.perso.math.cnrs.fr/levelone/ or http://otaibi.perso....
The existence and construction of vector-valued modular forms (vvmf) for any arbitrary Fuchsian grou...
AbstractFor an infinite family of modular forms constructed from Klein forms we provide certain expl...
Given a finite index subgroup of SL2(ℤ) with modular curve defined over ℚ, under the assumption that...
We prove modularity of certain residually reducible ordinary 2- dimensional p-adic Galois represent...
Let k and n be positive even integers. For a cuspidal Hecke eigenformh in the Kohnen plus space of w...