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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2 papers · 1 filter

math.NT2023

Many $p$ -adic odd zeta values are irrational

Li Lai, Johannes Sprang

For any prime $p$ and $ε > 0$ we prove that for any sufficiently large positive odd integer $s$ at least $(c_{p} - ε) \frac{s}{l o g s}$ of the $p$ -adic zeta va…

math.NT2023

On the irrationality of certain $2$ -adic zeta values

Li Lai

Let $ζ_{2} (\cdot)$ be the Kubota-Leopoldt $2$ -adic zeta function. We prove that, for every nonnegative integer $s$ , there exists an odd integer $j$ in the interval $[s + 3, 3 s + 5]$ such…

Many p-adic odd zeta values are irrational

On the irrationality of certain 2-adic zeta values

Many $p$ -adic odd zeta values are irrational

On the irrationality of certain $2$ -adic zeta values