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20222026
most citedHopf algebras and multiple zeta values in positive characteristic

1 citations · 1 across the 6 of their papers we have counts for

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6 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.NT2024

Zagier-Hoffman's conjectures in positive characteristic II

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

Zagier-Hoffman's conjectures predict the dimension and a basis for the -vector spaces spanned by th cyclotomic multiple zeta values (MZV's) of fixed weight where …

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.NT2022

On the common zeros of quasi-modular forms for of level

Bo-Hae Im, Hojin Kim, Wonwoong Lee

In this paper, we study common zeros of the iterated derivatives of the Eisenstein series for of level and , which are quasi-modular forms. More precisely, we…

math.NT2022

Zagier-Hoffman's conjectures in positive characteristic

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

Multiples zeta values and alternating multiple zeta values in positive characteristic were introduced by Thakur and Harada as analogues of classical multiple zeta values of Euler a…