Congruences for the coefficients of weakly holomorphic modular forms

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ARITHMETIC OF ℓ-REGULAR PARTITION FUNCTIONS (2008, background): “Indeed, Treneer [10] has shown that such a result holds for a quite general class of weakly holomorphic modular forms.”
Dyson’s ranks and Maass forms (2010, methodology): “Subsequent generalizations of this argument appear in [1], [2], [23], [30].”
DYSON'S RANK, OVERPARTITIONS, AND WEAK MAASS FORMS (2007, background): “[31] S. Treneer, Congruences for the coefficients of weakly holomorphic modular forms, Proc.”
Distribution of a certain partition function modulo powers of primes (2011, background): “Treneer’s celebrated theorems in [14] are very general and powerful results.”
Unearthing the visions of a master: harmonic Maass forms and number theory (2008, background): “1 of [201]), generalizing earlier observations of Ahlgren and the author [3, 162], implies that there is a sufficiently large integer m for which ∑”
Mock Jacobi forms in basic hypergeometric series (2008, background): “From the work of Treneer [16], we know that N(6)(n) has infinitely many congruences in arithmetic progressions modulo any prime coprime to 6.”
RANK AND CONGRUENCES FOR OVERPARTITION PAIRS (2008, background): “Now, by a result of Treneer [ 37, Theorem 3.1 ] (and the remarks at the end of [12]), we may conclude that there is a natural number m so that”