2-adic properties of modular functions associated to Fermat curves

DOI10.1090/S0002-9939-2011-10854-2zbMath1275.11065MaRDI QIDQ3104448

Matija Kazalicki

Publication date: 13 December 2011

Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

modular formsFermat curvesnoncongruence subgroups

Mathematics Subject Classification ID

Modular and automorphic functions (11F03) Congruences for modular and (p)-adic modular forms (11F33) Fourier coefficients of automorphic forms (11F30)

Cites Work

• Unnamed Item
• Unnamed Item
• Modular forms and de Rham cohomology; Atkin-Swinnerton-Dyer congruences
• On Atkin and Swinnerton-Dyer congruence relations. III
• Points at infinity on the Fermat curves
• Cusp forms of weight 1 associated to Fermat curves
• On Atkin and Swinnerton-Dyer congruence relations. II
• Modular forms for noncongruence subgroups
• On Atkin--Swinnerton-Dyer congruence relations
• The l-adic representations attached to a certain noncongruence subgroup.
• Some Properties of p(n) and c(n) Modulo Powers of 13
• Proof of a conjecture of Ramanujan
• Divisibility Properties of the Fourier Coefficients of the Modular Invariant j(τ)

This page was built for publication: 2-adic properties of modular functions associated to Fermat curves