Courbes modulaires de genre 1

On the computation of the cycle class map for nullhomologous cycles over the algebraic closure of a finite field

“…Set q = exp(2-!rir) and ?? (r) = g^IIn^1 -9")-The" [Lig,p. 28] is the normalized weight 4 cusp form on Fo(5).…”

Divisibility and Distribution of Partitions into Distinct Parts

“…for the pairs ( p, l)=(5, 73), (5, 97), (5,193), (5, 313), (5, 337), (7,673). Hence for these pairs ( p, l) we have…”

One special class of modular forms and group representations

“…Let [4,5,6]. The multiplicative q-pro ducts of the weight 2 have been studied by French mathematician Ligozat [7]. Dummit Then the sum over all elements of this order is equal to the cusp form q24 (z) -…”