10 citations · 31 across the 22 of their papers we have counts for
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Shifted distinct-part partition identities in arithmetic progressions
Ethan Alwaise, Robert Dicks, Jason Friedman +6
The partition function , which counts the number of partitions of a positive integer , is widely studied. Here, we study partition functions that count partitions…
Coefficients of McKay-Thompson series and distributions of the moonshine module
Hannah Larson
In a recent paper, Duncan, Griffin and Ono provide exact formulas for the coefficients of McKay-Thompson series and use them to find asymptotic expressions for the distribution of…
Proof of conjecture regarding the level of Rose's generalized sum-of-divisor functions
Hannah Larson
In a recent paper, Rose proves that certain generalized sum-of-divisor functions are quasi-modular forms for some congruence subgroup and conjectures that these forms are quasi-mod…
Modular units from quotients of Rogers-Ramanujan type -series
Hannah Larson
In [4] and [5], Folsom presents a family of modular units as higher-level analogues of the Rogers-Ramanujan -continued fraction. These units are constructed from analytic soluti…
Generalized Andrews-Gordon Identities
Hannah Larson
In a recent paper, Griffin, Ono and Warnaar present a framework for Rogers-Ramanujan type identities using Hall-Littlewood polynomials to arrive at expressions of the form \[\sum_{…