Li Lai

activity

20192026

most citedA note on the number of irrational odd zeta values

9 citations · 14 across the 10 of their papers we have counts for

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math.NT2026

The linear independence of $1$ , $ζ (3)$ , and $ζ (4)$

Li Lai

In a recent breakthrough, Fauzan proved the irrationality of $ζ (5)$ . In this paper, we combine Fauzan's determinant method with classical simultaneous approximations of zeta values…

math.NT2026

A polynomial basis for the multizeta algebra in positive characteristic

Li Lai

Let $K = F_{q} (θ)$ , and let $Z$ be the $K$ -algebra generated by Thakur's multiple zeta values $ζ_{A} (s)$ . We prove that $Z$ is a polynomial algebr…

math.NT2026

$F_{q}$ -linear relations among Thakur's multiple zeta values in positive characteristic

Jinyuan Hu, Hanqing Huang, Li Lai +1

Let $Z_{w}^{(F_{q})}$ be the $F_{q}$ -linear subspace of $F_{q} ((θ^{- 1}))$ spanned by Thakur's multiple zeta values $ζ_{A} (s)$ of weight $w…

The linear independence of 1, ζ(3), and ζ(4)

A polynomial basis for the multizeta algebra in positive characteristic

Fq​-linear relations among Thakur's multiple zeta values in positive characteristic

The linear independence of $1$ , $ζ (3)$ , and $ζ (4)$

$F_{q}$ -linear relations among Thakur's multiple zeta values in positive characteristic