Partition Statistics and Quasiharmonic Maass Forms

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Zagier-type dualities and lifting maps for harmonic Maass–Jacobi forms (2010, background): “Bringmann [3] and Bringmann, Garvan, and Mahlburg [4] examined quasiharmonic Maass forms, i.e., linear combinations of derivatives of harmonic Maass forms, which are also closely related to derivatives of Jacobi forms.”
Higher Order SPT-Functions (2010, methodology): “Congruences for higher order spt-functions In [8] it was shown that given any prime l > 3 with k and j fixed there are infinitely many arithmetic progressions An+B such that η2k(An+B) ≡ 0 (mod l ).”
Unearthing the visions of a master: harmonic Maass forms and number theory (2008, background): “In this direction there are papers by Bringmann, Garvan, Lovejoy, Mahlburg, and Osburn [48, 50, 52], in which theorems concerning the automorphic properties of partition generating functions, asymptotics, and congruences are obtained for various partition statistics such as those arising in the work”