most citedQuasimodular forms, Jacobi-like forms, and pseudodifferential operators

8 citations · 13 across the 6 of their papers we have counts for

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math.NT2013

Periods of Jacobi forms and Hecke operator

Youngju Choie, Seokho Jin

A Hecke action on the space of periods of cusp forms, which is compatible with that on the space of cusp forms, was first computed using continued fraction and an explicit algebrai…

math.NT20108 cited

Quasimodular forms, Jacobi-like forms, and pseudodifferential operators

YoungJu Choie, Minho Lee

We study various properties of quasimodular forms by using their connections with Jacobi-like forms and pseudodifferential operators. Such connections are made by identifying quasi…

math.NT20101 cited

Period Relations, Jacobi Forms and Eichler Integral

YoungJu Choie, Subong Lim

We study period relations of Jacobi forms. It turns out that the relations satisfied by Mordell integral coming from Lerch or Appell sums are the special case of those. The existen…

math.NT20101 cited

Symmetric tensor representations,quasimodular forms, and weak Jacobi forms

YoungJu Choie, Minho Lee

We establish a correspondence between vector-valued modular forms with respect to a symmetric tensor representation and quasimodular forms. This is carried out by first obtaining a…

math.NT20101 cited

On harmonic weak Maass forms of half integral weight

Bumkyu Cho, YoungJu Choie

We show that certain space of vector valued harmonic weak Maass forms of half integral weight is isomorphic to a space of scalar valued ones whose Fourier coefficients are supporte…

math.NT20101 cited

Zagier duality for harmonic weak Maass forms of integral weight

Bumkyu Cho, YoungJu Choie

We show the existence of "Zagier duality" between vector valued harmonic weak Maass forms and vector valued weakly holomorphic modular forms of integral weight. This duality phenom…