13 citations · 28 across the 10 of their papers we have counts for
10 papers
Multiplicative chaos from random multiplicative functions
Haoran Hu, Yujin H. Kim, Xaver Kriechbaum
We construct the multiplicative chaos measures emerging from the Dirichlet series of the twisted Steinhaus multiplicative function. Our work has three main features. First, our arg…
KPP traveling waves in the half-space
Julien Berestycki, Cole Graham, Yujin H. Kim +1
We study traveling waves of the KPP equation in the half-space with Dirichlet boundary conditions. We show that minimal-speed waves are unique up to translation and rotation but fa…
The extremal point process of branching Brownian motion in
Julien Berestycki, Yujin H. Kim, Eyal Lubetzky +2
We consider a branching Brownian motion in with in which the position of a particle at time can be encoded by its dire…
The maximum of branching Brownian motion in
Yujin H. Kim, Eyal Lubetzky, Ofer Zeitouni
We show that in branching Brownian motion (BBM) in , , the law of , the maximum distance of a particle from the origin at time , converges as $t\to…
The lower tail of the half-space KPZ equation
Yujin H. Kim
We establish the first tight bound on the lower tail probability of the half-space KPZ equation with Neumann boundary parameter and narrow-wedge initial data. When the t…
A Refined Conjecture for the Variance of Gaussian Primes Across Sectors
Ryan C. Chen, Yujin H. Kim, Jared D. Lichtman +6
We derive a refined conjecture for the variance of Gaussian primes across sectors, with a power saving error term, by applying the L-functions Ratios Conjecture. We observe a bifur…
Limiting Distributions in Generalized Zeckendorf Decompositions
Alexandre Gueganic, Granger Carty, Yujin H. Kim +5
An equivalent definition of the Fibonacci numbers is that they are the unique sequence such that every integer can be written uniquely as a sum of non-adjacent terms. We can view t…
Lower-Order Biases Second Moments of Dirichlet Coefficients in Families of -Functions
Megumi Asada, Ryan Chen, Eva Fourakis +9
Let be a nontrivial one-parameter family of elliptic curves over , with , and consider the \te…
Spectral Statistics of Non-Hermitian Random Matrix Ensembles
Ryan C. Chen, Yujin H. Kim, Jared D. Lichtman +3
Recently Burkhardt et. al. introduced the -checkerboard random matrix ensembles, which have a split limiting behavior of the eigenvalues (in the limit all but of the eigenva…
Anomalous Primes and the Elliptic Korselt Criterion
Liljana Babinkostova, Jackson C. Bahr, Yujin Kim +2
We explore the relationship between elliptic Korselt numbers of Type I, a class of pseudoprimes introduced by Silverman in [20], and anomalous primes. We generalize a result in [20…