Subong Lim

activity

20102024

most citedEichler integrals and harmonic weak Maass forms

8 citations · 16 across the 12 of their papers we have counts for

collaborators

Showing 2018 · math.NTShow all

4 papers · 2 filters

math.NT2018

Schneider-Siegel theorem for a family of values of a harmonic weak Maass form at Hecke orbits

Dohoon Choi, Subong Lim

Let $j (z)$ be the modular $j$ -invariant function. Let $τ$ be an algebraic number in the complex upper half plane $H$ . It was proved by Schneider and Siegel that if $τ$ is…

math.NT2018

Values of Harmonic Weak Maass forms on Hecke orbits

Dohoon Choi, Min Lee, Subong Lim

Let $q := e^{2 π i z}$ , where $z \in H$ . For an even integer $k$ , let $f (z) := q^{h} \prod_{m = 1}^{\infty} (1 - q^{m})^{c (m)}$ be a meromorphic modular form of weight $k$ on $Γ_{0} (N)$ . Fo…

math.NT2018

Independence between coefficients of two modular forms

Dohoon Choi, Subong Lim

Let $k$ be an even integer and $S_{k}$ be the space of cusp forms of weight $k$ on $\SL_2(\ZZ)$. Let $S = \oplus_{k\in 2\ZZ} S_k$. For $f, g \in S$ , we let $R(f, g) = \{ (a_f(p), a_g(…

math.NT2018

Limits of traces of singular moduli

Dohoon Choi, Subong Lim

Let $f$ and $g$ be weakly holomorphic modular functions on $Γ_{0} (N)$ with the trivial character. For an integer $d$ , let $\Tr_d(f)$ denote the modular trace of $f$ of index $d$ . Let…