R. Boyer

activity

20022021

most citedStatistical properties of the phase transitions in a spin model for market microstructure

4 citations · 7 across the 10 of their papers we have counts for

collaborators

11 papers

math.CO2021

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…

math.CA2018

Unitary equivalence of lowest dimensional reproducing formulae of type $E_{2} \subset S p (2, R)$

R. Boyer, K. Nowak, M. Pap

All two-dimensional reproducing formulae, i.e. of $L^{2} (R^{2})$ , resulting out of restrictions of the projective metaplectic representation to connected Lie subgroups of $Sp…

math.NT2014

Plane Partition Polynomial Asymptotics

Robert Boyer, Daniel Parry

The plane partition polynomial $Q_{n} (x)$ is the polynomial of degree $n$ whose coefficients count the number of plane partitions of $n$ indexed by their trace. Extending classical w…

math.CO2013

Stabilization of coefficients for partition polynomials

Robert P. Boyer, William J. Keith

We find that a wide variety of families of partition statistics stabilize in a fashion similar to $p_{k} (n)$ , the number of partitions of n with k parts, which satisfies $p_k(n) = p_…

math.CO2007

Polynomials associated with Partitions: Polynomials associated with Partitions: Their Asymptotics and Zeros

Robert P. Boyer, William M. Y. Goh

Let $p_{n}$ be the number of partitions of an integer $n$ . For each of the partition statistics of counting their parts, ranks, or cranks, there is a natural family of integer polyno…