Jeffery Opoku

most citedRamanujan type congruences for quotients of Klein forms

3 citations · 3 across the 9 of their papers we have counts for

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math.NT2026

Enumeration of modular forms for $Γ_{1} (N)$

Timothy Huber, Jeffery Opoku, Dongxi Ye

This paper considers holomorphic modular forms for $Γ_{1} (N)$ of integral weight of the form $$f^{(N)}_{\mathbf a}(τ) =q^{s} (q^{N};q^{N})_{\infty}^{a_0}\prod_{j=1}^{\lfloor N/2 \rfl…

math.NT2024

Ramanujan--Fine integrals for level 10

Shaun Cooper, Timothy Huber, Jeffery Opoku

We investigate the question of when an eta quotient is a derivative of a formal power series with integer coefficients and present an analysis in the case of level 10. As a consequ…

math.NT2024★ 3 cited

Ramanujan type congruences for quotients of Klein forms

Timothy Huber, Nathaniel Mayes, Jeffery Opoku +1

In this work, Ramanujan type congruences modulo powers of primes $p \geq 5$ are derived for a general class of products that are modular forms of level $p$ . These products are const…

Enumeration of modular forms for Γ1​(N)

Ramanujan--Fine integrals for level 10

Ramanujan type congruences for quotients of Klein forms

Enumeration of modular forms for $Γ_{1} (N)$