Jungin Lee

activity

20162026

most citedJoint distribution of the cokernels of random

p

-adic matrices

12 citations · 43 across the 19 of their papers we have counts for

collaborators

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4 papers · 1 filter

math.NT2026

Simultaneously preperiodic points and colliding orbits for families of polynomials in characteristic $p$

Jungin Lee, GyeongHyeon Nam

Let $k = F_{p}$ and let $f \in k [X]$ be a polynomial of degree at least $2$ such that $f - f (0)$ is non-additive. For $α, β$ in an algebraically closed extension $L$ of…

math.NT2026

The average number of rational preperiodic points of polynomials over $Q$

Jungin Lee

Let $M_{d} (X)$ denote the average number of rational preperiodic points among degree- $d$ polynomials over $Q$ with vanishing $z^{d - 1}$ coefficient, constant term $1$ , and he…

math.NT2026

An upper bound for counting algebraic tori over $Q$ by Artin conductor

Jungin Lee

Let $N_{n}^{tor} (X)$ be the number of isomorphism classes of $n$ -dimensional algebraic tori over $Q$ whose Artin conductor is bounded by $X$ . We prove that there is…

math.NT2026

Universality of the cokernels of random $p$ -adic matrices with inhomogeneously balanced columns

Jungin Lee, Sungjin Park

In this paper, we prove universality of the distribution of the cokernels of random $p$ -adic matrices with inhomogeneously balanced columns. More precisely, let $u \geq 0$ be an int…

Simultaneously preperiodic points and colliding orbits for families of polynomials in characteristic p

The average number of rational preperiodic points of polynomials over Q

An upper bound for counting algebraic tori over Q by Artin conductor

Universality of the cokernels of random p-adic matrices with inhomogeneously balanced columns

Simultaneously preperiodic points and colliding orbits for families of polynomials in characteristic $p$

The average number of rational preperiodic points of polynomials over $Q$

An upper bound for counting algebraic tori over $Q$ by Artin conductor

Universality of the cokernels of random $p$ -adic matrices with inhomogeneously balanced columns