Plane Partitions (III): The Weak MacDonald Conjecture.
Partitions, q-Series and the Lusztig-Macdonald-Wall Conjectures.
Partially Ordered Sets and the Rogers-Ramanujan Identities. (Short Communication).
Partially Ordered Sets and the Rogers-Ramanujan Identities.
Plane partitions IV: A conjecture of Mills-Robbins-Rumsey.
On a partition theorem of Göllnitz and related formulae.
Partition ideals of order 1, the Rogers-Ramanujan identities and computers
Partition identities with an application to group representation theory.
A simple proof of Ramanujan's summation of the ... .
MacMahon's partition analysis XI: Broken diamonds and modular forms
Self-conjugate vector partitions and the parity of the spt-function
Let spt(n) denote the total number of appearances of the smallest parts in all the partitions of n. Recently, we found new combinatorial interpretations of congruences for the spt-function modulo 5 and 7. These interpretations were in terms of a restricted set of weighted vector partitions which we call S-partitions. We prove that the number of self-conjugate S-partitions, counted with a certain weight, is related to the coefficients of a certain mock theta function studied by the first author,...
On a partition function of Richard Stanly.
Some debts I owe.
Pfaff's method. III: Comparison with the WZ method.
Mathematics education: Reform or renewal?
A note on the Bombieri-Selberg formula for algebraic curves
Concave compositions.
MacMahon's partition analysis. IV: Hypergeometric multisums.
Ramanujan's method in -series congruences.
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