26 citations · 44 across the 15 of their papers we have counts for
16 papers
Strong Weil Degree Divisibility at Higher Levels
Daeyeol Jeon, Yongjae Kwon
Let \(π_E:X_0(M)\to E\) be the strong Weil parametrization with Manin constant \(c_E\). We prove \(°π_E\mid c_E^{Ω(N/M)}°g\) for every multiple \(N\) of \(M\) and every nonconstant…
Hecke equivariance of the divisor map
Daeyeol Jeon, Soon-Yi Kang, Chang Heon Kim +1
We study the multiplicative Hecke operators acting on the space of meromorphic modular forms, and show that the divisor map to divisors on is a Hecke equivariant map. As a…
A unified approach to Rohrlich-type divisor sums
Daeyeol Jeon, Soon-Yi Kang, Chang Heon Kim +1
We propose a systematic method for analyzing Rohrlich-type divisor sums for arbitrary congruence subgroups . Our main theorem unifies various results from the literature, a…
Hecke Equivariance of Divisor Lifting with respect to Sesquiharmonic Maass Forms
Daeyeol Jeon, Soon-Yi Kang, Chang Heon Kim
We investigate the properties of Hecke operator for sesquiharmonic Maass forms. We begin by proving Hecke equivariance of the divisor lifting with respect to sesquiharmonic Mass fu…
Tetraelliptic modular curves
Daeyeol Jeon
In this paper, we determine all tetraelliptic modular curves over , and find some tetraelliptic maps from to elliptic curves for those tetraellip…
Hecke equivariance of generalized Borcherds products of type
Daeyeol Jeon, Soon-Yi Kang, Chang Heon Kim
Recently, a weak converse theorem for Borcherds' lifting operator of type for $\G_0(N)$ is proved and the logarithmic derivative of a modular form for $\G_0(N)$ is explici…