Sign in
Polynomials associated with partitions: Asymptotics and zeros
Conference proceeding   Peer reviewed

Polynomials associated with partitions: Asymptotics and zeros

Robert P. Boyer and William M. Y. Goh
SPECIAL FUNCTIONS AND ORTHOGONAL POLYNOMIALS, Vol.471
Contemporary Mathematics
01 Jan 2008

Abstract

Mathematics Physical Sciences Science & Technology
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 polynomials. We investigate their asymptotics, and the limiting behavior of their zeros as sets and densities. In each case, the limiting distribution involves Lebesgue measure on the unit circle.

Details

UN Sustainable Development Goals (SDGs)

This output has contributed to the advancement of the following goals:

undefined

Source: InCites

InCites Highlights

These are selected metrics from InCites Benchmarking & Analytics tool, related to this output

Web of Science research areas
Mathematics