Shun Ohkubo

activity

20092024

most citedThe p-adic monodromy theorem in the imperfect residue field case

7 citations · 18 across the 11 of their papers we have counts for

collaborators

Showing 2013Show all

3 papers · 1 filter

math.NT2013

A note on logarithmic growth Newton polygons of $p$ -adic differential equations

Shun Ohkubo

In this paper, we answer a question due to Y. André related to B. Dwork's conjecture on a specialization of the logarithmic growth of solutions of $p$ -adic linear differential equa…

math.NT2013

On Lie algebras arising from $p$ -adic representations in the imperfect residue field case

Shun Ohkubo

Let $K$ be a complete discrete valuation field of mixed characteristic $(0, p)$ with residue field $k_{K}$ such that $[k_{K} : k_{K}^{p}] = p^{d} < \infty$ . Let $G_{K}$ be the absolute Galois group o…

math.NT2013★ 1 cited

On differential modules associated to de Rham representations in the imperfect residue field case

Shun Ohkubo

Let $K$ be a complete discrete valuation field of mixed characteristic $(0, p)$ , whose residue field may not be perfect, and $G_{K}$ the absolute Galois group of $K$ . In the first par…

A note on logarithmic growth Newton polygons of p-adic differential equations

On Lie algebras arising from p-adic representations in the imperfect residue field case

On differential modules associated to de Rham representations in the imperfect residue field case

A note on logarithmic growth Newton polygons of $p$ -adic differential equations

On Lie algebras arising from $p$ -adic representations in the imperfect residue field case