A simple proof of an expansion of an eta-quotient as a Lambert series

DOI10.1017/S000497270003834XzbMath1078.33020MaRDI QIDQ5315944

Shaun Cooper

Publication date: 12 September 2005

Published in: Bulletin of the Australian Mathematical Society (Search for Journal in Brave)

Mathematics Subject Classification ID

Theta series; Weil representation; theta correspondences (11F27) Holomorphic modular forms of integral weight (11F11) Dedekind eta function, Dedekind sums (11F20) Elliptic functions and integrals (33E05)

Related Items (4)

Rational analogues of Ramanujan's series for 1/π ⋮ Pairs of eta-quotients with dual weights and their applications ⋮ Supersingular parameters of the Deuring normal form ⋮ When is the derivative of an eta quotient another eta quotient?

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Cubic theta functions.
• Cubic identities for theta series in three variables
• Cubic Analogues of the Jacobian Theta Function θ(z, q)
• Some Cubic Modular Identities of Ramanujan
• A New Identity for (q;q) 10 with an Application to Ramanujan's Partition Congruence Modulo 11
• A Cubic Counterpart of Jacobi's Identity and the AGM

This page was built for publication: A simple proof of an expansion of an eta-quotient as a Lambert series