Hanbaek Lyu

activity

20122023

most citedCOVID-19 Time-series Prediction by Joint Dictionary Learning and Online NMF

3 citations · 5 across the 8 of their papers we have counts for

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4 papers · 1 filter

math.PR2020

Stretched exponential decay for subcritical parking times on $Z^{d}$

Michael Damron, Hanbaek Lyu, David Sivakoff

In the parking model on $Z^{d}$ , each vertex is initially occupied by a car (with probability $p$ ) or by a vacant parking spot (with probability $1 - p$ ). Cars perform indepen…

math.PR2019

Phase transition in random contingency tables with non-uniform margins

Sam Dittmer, Hanbaek Lyu, Igor Pak

For parameters $n, δ, B,$ and $C$ , let $X = (X_{k ℓ})$ be the random uniform contingency table whose first $⌊ n^{δ} ⌋$ rows and columns have margin $⌊ B C n ⌋$ a…

math.PR2018

Large deviations and one-sided scaling limit of randomized multicolor box-ball system

Atsuo Kuniba, Hanbaek Lyu

The basic $κ$ -color box-ball (BBS) system is an integrable cellular automaton on one dimensional lattice whose local states take ${0, 1, \dots, κ}$ with $0$ regarded as an empty bo…

math.PR2017

Persistence of sums of correlated increments and clustering in cellular automata

Hanbaek Lyu, David Sivakoff

We consider sums of increments given by a functional of a stationary Markov chain. Letting $T$ be the first return time of the partial sums process to $(- \infty, 0]$ , under general…

Stretched exponential decay for subcritical parking times on Zd

Phase transition in random contingency tables with non-uniform margins

Large deviations and one-sided scaling limit of randomized multicolor box-ball system

Persistence of sums of correlated increments and clustering in cellular automata

Stretched exponential decay for subcritical parking times on $Z^{d}$