3 citations · 5 across the 6 of their papers we have counts for
7 papers
Zero Attractors of Partition Polynomials
Robert P. Boyer, Daniel Parry
A partition polynomial is a refinement of the partition number p(n) whose coefficients count some special partition statistic. Just as partition numbers have useful asymptotics so…
Generalized metric properties of spheres and renorming of normed spaces
S. Ferrari, J. Orihuela, M. Raja
We study some generalized metric properties of weak topologies when restricted to the unit sphere of some equivalent norm on a Banach space, and their relationships with other geom…
Explaining Ramanujan's "Unclosed" Comment in His Last Letter to Hardy
Daniel Parry
We study the -series and offer some commentary on why Ramanujan may have thought does not "close."
A new shellability proof of an identity of Dixon
Ruth Davidson, Augustine O'Keefe, Daniel Parry
We give a new proof of an old identity of Dixon (1865-1936) that uses tools from topological combinatorics. Dixon's identity is re-established by constructing an infinite family of…
On the Andrews-Zagier asymptotics for partitions without sequences
Kathrin Bringmann, Robert Rhoades, Daniel Parry
We establish the asymptotic behavior of the Andrews function as
Plane Partition Polynomial Asymptotics
Robert Boyer, Daniel Parry
The plane partition polynomial is the polynomial of degree whose coefficients count the number of plane partitions of indexed by their trace. Extending classical w…