Bo-Hae Im

activity

20032026

most citedAbelian Varieties and Finitely Generated Galois Groups

2 citations · 10 across the 30 of their papers we have counts for

collaborators

30 papers

math.NT2026

The threshold for linear independence of multiple zeta values in positive characteristic

Bo-Hae Im, Hojin Kim, Tuan Ngo Dac

A fundamental conjecture formulated by Thakur in 2009, which has guided significant developments in function field arithmetic, asserts that multiple zeta values (MZV's) in positive…

math.NT2023

Growth of Torsion Groups of Elliptic Curves Over Number Fields without Rationally Defined CM

Bo-Hae Im, Hansol Kim

For a quadratic field $K$ without rationally defined CM, we prove that there exists of a prime $p_{K}$ depending only on $K$ such that if $d$ is a pos…

math.NT2023

Hopf algebras and alternating multiple zeta values in positive characteristic

Bo-Hae Im, Hojin Kim, Khac Nhuan Le +2

In \cite{IKLNDP23} we presented a systematic study of algebra structures of multiple zeta values in positive characteristic introduced by Thakur as analogues of classical multiple…

math.NT2023★ 1 cited

Hopf algebras and multiple zeta values in positive characteristic

Bo-Hae Im, Hojin Kim, Khac Nhuan Le +2

Multiples zeta values (MZV's for short) in positive characteristic were introduced by Thakur as analogues of classical multiple zeta values of Euler. In this paper we give a system…

math.GR2022

Jordan constants of abelian surfaces over finite fields

WonTae Hwang, Bo-Hae Im

We compute the exact values of the Jordan constants of abelian surfaces over finite fields.

math.NT2022

Density of Elliptic Curves over Number Fields with Prescribed Torsion Subgroups

Bo-Hae Im, Hansol Kim

Let $K$ be a number field. For positive integers $m$ and $n$ such that $m ∣ n$ , we let $S_{m, n}$ be the set of elliptic curves $E / K$ defined over $K$ such that $E(K)_{\…