Hsien‐Kuei Hwang

most citedPsi-series method in random trees and moments of high orders

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.CO2020

Phase transitions from $exp (n^{1/2})$ to $exp (n^{2/3})$ in the asymptotics of banded plane partitions

Wenjie Fang, Hsien-Kuei Hwang, Mihyun Kang

We examine the asymptotics of a class of banded plane partitions under a varying bandwidth parameter $m$ , and clarify the transitional behavior for large size $n$ and increasing $m…

math.PR2010★ 1 cited

Psi-series method in random trees and moments of high orders

Hua-Huai Chern, Hsien-Kuei Hwang, Conrado Martínez

An unusual and surprising expansion of the form \[ p_n = ρ^{-n-1}(6n +\tfrac{18}5+ \tfrac{336}{3125} n^{-5}+\tfrac{1008}{3125} n^{-6} +\text{smaller order terms}), \] as $n\to\inft…

Phase transitions from exp(n1/2) to exp(n2/3) in the asymptotics of banded plane partitions

Psi-series method in random trees and moments of high orders

Phase transitions from $exp (n^{1/2})$ to $exp (n^{2/3})$ in the asymptotics of banded plane partitions